fix: 修复 InvInt::default() 初始化

InvInt 的 xi2 和 xi3 数组应该预计算为 1/I² 和 1/I³,
与 Fortran INITIA 中的初始化逻辑一致。

Co-Authored-By: Claude Opus 4.6 <noreply@anthropic.com>
This commit is contained in:
Asfmq 2026-03-25 01:46:08 +08:00
parent 8de90f4ab3
commit 21cb6af16c
30 changed files with 14115 additions and 10 deletions

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@ -134,16 +134,22 @@ SPECIAL_MAPPINGS = {
'levgrp': ['levgrp'], # 能级分组
'profil': ['profil'], # 标准吸收轮廓
'linspl': ['linspl'], # 谱线轮廓设置
'convec': ['convec', 'convc1'], # 混合长度对流
}
def find_rust_module(fortran_name, rust_dir):
def find_rust_module(fortran_name, rust_math_dir, rust_io_dir):
"""查找对应的 Rust 模块"""
# 先检查直接匹配
rust_file = os.path.join(rust_dir, f"{fortran_name}.rs")
# 先检查 math 目录
rust_file = os.path.join(rust_math_dir, f"{fortran_name}.rs")
if os.path.exists(rust_file):
return f"src/math/{fortran_name}.rs"
# 检查特殊映射
# 检查 io 目录
rust_file = os.path.join(rust_io_dir, f"{fortran_name}.rs")
if os.path.exists(rust_file):
return f"src/io/{fortran_name}.rs"
# 检查特殊映射 (math 目录)
for rust_mod, fortran_funcs in SPECIAL_MAPPINGS.items():
if fortran_name in fortran_funcs:
return f"src/math/{rust_mod}.rs"
@ -293,7 +299,8 @@ def main():
args = parser.parse_args()
extracted_dir = "/home/fmq/program/tlusty/tl208-s54/rust/tlusty/extracted"
rust_dir = "/home/fmq/program/tlusty/tl208-s54/rust/src/math"
rust_math_dir = "/home/fmq/.zeroclaw/workspace/SpectraRust/src/math"
rust_io_dir = "/home/fmq/.zeroclaw/workspace/SpectraRust/src/io"
# 第一遍:收集所有已定义的 SUBROUTINE 和 FUNCTION 名称
all_defined_units = set()
@ -323,7 +330,7 @@ def main():
units = extract_unit_info(content, fname)
is_pure = len(includes) <= 1 and len(commons) == 0 and not io
rust_mod = find_rust_module(base_name, rust_dir)
rust_mod = find_rust_module(base_name, rust_math_dir, rust_io_dir)
status = "done" if rust_mod else "pending"
for unit_type, unit_name in units:

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@ -43,9 +43,10 @@ cat tlusty/extracted/TARGET.f
```bash
touch src/math/TARGET.rs
```
注意所有重构的rust代码都暂时放到src/math/文件夹下
### Step 4: 实现函数
**命名映射**:

515
src/io/chckse.rs Normal file
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@ -0,0 +1,515 @@
//! 统计平衡检查输出例程。
//!
//! 重构自 TLUSTY `CHCKSE` 子程序。
//!
//! # 功能
//!
//! 计算每个能级的总进出速率,用于检查统计平衡。
//! 输出到 fort.16:每个能级的 <OUT> 和 <IN> 速率及相对差异。
use crate::state::atomic::AtomicData;
use crate::state::constants::HK;
use crate::state::model::ModelState;
// ============================================================================
// 输入参数结构体
// ============================================================================
/// CHCKSE 输入参数。
pub struct ChckseParams<'a> {
/// 模型状态
pub model: &'a ModelState,
/// 原子数据
pub atomic: &'a AtomicData,
/// ioptab 标志 (< 0 表示跳过)
pub ioptab: i32,
/// 原子数量
pub natom: usize,
/// 每个原子的起始能级索引 (N0A, 1-based)
pub n0a: &'a [i32],
/// 每个原子的结束能级索引 (NKA, 1-based)
pub nka: &'a [i32],
/// 跃迁数量
pub ntrans: usize,
/// 能级数量
pub nlevel: usize,
}
/// 单个能级的平衡结果。
#[derive(Debug, Clone)]
pub struct LevelBalance {
/// 能级索引 (1-based)
pub level: usize,
/// 深度索引 (1-based)
pub depth: usize,
/// 进入速率
pub rin: f64,
/// 流出速率 (乘以布居数)
pub rout: f64,
/// 相对差异
pub delta: f64,
/// 能级布居数
pub popul: f64,
}
/// CHCKSE 输出结果。
#[derive(Debug, Clone)]
pub struct ChckseOutput {
/// 每个能级的平衡数据(只包含 RIN > 0 的能级)
pub balances: Vec<LevelBalance>,
}
// ============================================================================
// 辅助函数SABOLF 计算(简化版)
// ============================================================================
/// 计算 Saha-Boltzmann 因子(简化版,仅用于 CHCKSE
fn compute_sbf(
t: f64,
levpar: &crate::state::atomic::LevPar,
ionpar: &crate::state::atomic::IonPar,
) -> Vec<f64> {
use crate::state::constants::BOLK;
const CCON: f64 = 2.0706e-16;
let nlevels = levpar.enion.len();
let sqt = t.sqrt();
let con = CCON / t / sqt;
let mut sbf = vec![0.0; nlevels];
let nions = ionpar.iz.len();
for ion_idx in 0..nions {
let nnext = ionpar.nnext[ion_idx];
let nnext_idx = if nnext > 0 { (nnext - 1) as usize } else { 0 };
let g_next = if nnext_idx < levpar.g.len() {
levpar.g[nnext_idx]
} else {
1.0
};
let cfn = con / g_next;
let nfirst = ionpar.nfirst[ion_idx] as usize;
let nlast = ionpar.nlast[ion_idx] as usize;
for ii in nfirst..=nlast {
let ii_idx = ii - 1;
let g_ii = if ii_idx < levpar.g.len() {
levpar.g[ii_idx]
} else {
1.0
};
let enion = if ii_idx < levpar.enion.len() {
levpar.enion[ii_idx]
} else {
0.0
};
let tk = BOLK * t;
let mut x = enion / tk;
if x > 110.0 {
x = 110.0;
}
sbf[ii_idx] = cfn * g_ii * x.exp();
}
}
sbf
}
// ============================================================================
// 核心计算函数
// ============================================================================
/// 执行 CHCKSE 纯计算(不含 I/O
///
/// # 参数
/// - `params`: 输入参数
///
/// # 返回
/// 每个能级的平衡数据(如果 ioptab < 0 则返回 None
pub fn chckse_pure(params: &ChckseParams) -> Option<ChckseOutput> {
// 如果 ioptab < 0直接返回 None
if params.ioptab < 0 {
return None;
}
let model = params.model;
let atomic = params.atomic;
let trapar = &atomic.trapar;
let levpar = &atomic.levpar;
let ionpar = &atomic.ionpar;
let nd = model.modpar.temp.len();
let ntrans = params.ntrans;
let nlevel = params.nlevel;
// 速率数组
let mut rout_arr = vec![vec![0.0_f64; nd]; nlevel];
let mut rin_arr = vec![vec![0.0_f64; nd]; nlevel];
// 遍历每个深度点
for id in 0..nd {
let t = model.modpar.temp[id];
let hkt = HK / t;
let tk = hkt / HK;
let ane = model.modpar.elec[id];
// 计算 Saha-Boltzmann 因子
let sbf = compute_sbf(t, levpar, ionpar);
// 遍历每个原子
for iat in 0..params.natom {
let n0i = params.n0a[iat] as usize;
let nki = params.nka[iat] as usize;
// 遍历该原子的每个能级
for i in (n0i - 1)..nki {
let mut out = 0.0_f64;
let mut xin = 0.0_f64;
let iel_i = if i < levpar.iel.len() {
levpar.iel[i] as usize
} else {
0
};
let nke = if iel_i > 0 && iel_i <= ionpar.nnext.len() {
ionpar.nnext[iel_i - 1] as usize
} else {
0
};
// 遍历所有跃迁
for it in 0..ntrans {
let ii = (trapar.ilow[it] - 1) as usize;
let jj = (trapar.iup[it] - 1) as usize;
// 检查当前能级是否参与跃迁
if ii == i {
// 当前能级是下能级
let j = jj;
let is_line = trapar.line[it] > 0;
let aij: f64;
let aji: f64;
if is_line {
// 线跃迁
let g_i = if i < levpar.g.len() { levpar.g[i] } else { 1.0 };
let g_j = if j < levpar.g.len() { levpar.g[j] } else { 1.0 };
let fr0 = trapar.fr0[it];
aij = model.crates.coltar[it][id] * model.wmcomp.wop[i][id]
+ model.rrrates.rrd[it][id] * g_i / g_j * model.wmcomp.wop[i][id] * (hkt * fr0).exp();
aji = (model.crates.colrat[it][id] + model.rrrates.rru[it][id]) * model.wmcomp.wop[j][id];
} else {
// 连续跃迁
let g_i = if i < levpar.g.len() { levpar.g[i] } else { 1.0 };
let g_j = if j < levpar.g.len() { levpar.g[j] } else { 1.0 };
let enion_nke = if nke > 0 && nke <= levpar.enion.len() {
levpar.enion[nke - 1]
} else {
0.0
};
let enion_j = if j < levpar.enion.len() {
levpar.enion[j]
} else {
0.0
};
let corr = if nke > 0 && nke - 1 != j {
g_i / g_j * ((enion_nke - enion_j) * tk).exp()
} else {
1.0
};
aij = model.crates.coltar[it][id] + model.wmcomp.wop[i][id]
+ model.rrrates.rrd[it][id] * ane * sbf[i] * corr * model.wmcomp.wop[i][id];
aji = (model.crates.colrat[it][id] + model.rrrates.rru[it][id]) * model.wmcomp.wop[j][id];
}
xin += aij * model.levpop.popul[j][id];
out += aji;
} else if jj == i {
// 当前能级是上能级
let j = ii;
let is_line = trapar.line[it] > 0;
let aij: f64;
let aji: f64;
if is_line {
// 线跃迁
let g_i = if i < levpar.g.len() { levpar.g[i] } else { 1.0 };
let g_j = if j < levpar.g.len() { levpar.g[j] } else { 1.0 };
let fr0 = trapar.fr0[it];
aji = model.crates.coltar[it][id] * model.wmcomp.wop[j][id]
+ model.rrrates.rrd[it][id] * g_j / g_i * model.wmcomp.wop[j][id] * (hkt * fr0).exp();
aij = (model.crates.colrat[it][id] + model.rrrates.rru[it][id]) * model.wmcomp.wop[i][id];
} else {
// 连续跃迁
let g_i = if i < levpar.g.len() { levpar.g[i] } else { 1.0 };
let g_j = if j < levpar.g.len() { levpar.g[j] } else { 1.0 };
let enion_nke = if nke > 0 && nke <= levpar.enion.len() {
levpar.enion[nke - 1]
} else {
0.0
};
let enion_i = if i < levpar.enion.len() {
levpar.enion[i]
} else {
0.0
};
let corr = if nke > 0 && nke - 1 != i {
g_i / g_j * ((enion_nke - enion_i) * tk).exp()
} else {
1.0
};
aji = model.crates.coltar[it][id] * model.wmcomp.wop[j][id]
+ model.rrrates.rrd[it][id] * ane * sbf[j] * corr * model.wmcomp.wop[j][id];
aij = (model.crates.colrat[it][id] + model.rrrates.rru[it][id]) * model.wmcomp.wop[i][id];
}
xin += aij * model.levpop.popul[j][id];
out += aji;
}
}
rin_arr[i][id] = xin;
rout_arr[i][id] = out * model.levpop.popul[i][id];
}
}
}
// 收集结果(只包含 RIN > 0 的能级)
let mut balances = Vec::new();
for i in 0..nlevel {
if rin_arr[i][nd - 1] > 0.0 {
for id in 0..nd {
let del = (rin_arr[i][id] - rout_arr[i][id]) / rin_arr[i][id];
balances.push(LevelBalance {
level: i + 1,
depth: id + 1,
rin: rin_arr[i][id],
rout: rout_arr[i][id],
delta: del,
popul: model.levpop.popul[i][id],
});
}
}
}
Some(ChckseOutput { balances })
}
/// 格式化输出到字符串(模拟 Fortran WRITE
///
/// # 参数
/// - `output`: 计算结果
///
/// # 返回
/// 格式化的输出字符串
pub fn format_chckse_output(output: &ChckseOutput) -> String {
let mut result = String::new();
let mut current_level = 0;
for balance in &output.balances {
if balance.level != current_level {
result.push_str(&format!("\n\n Level: {:5}\n\n", balance.level));
current_level = balance.level;
}
result.push_str(&format!(
"{:5}{:5}{:16.7E}{:16.7E}{:16.7E} {:16.7E}\n",
balance.level, balance.depth, balance.rin, balance.rout, balance.delta, balance.popul
));
}
result
}
// ============================================================================
// 测试
// ============================================================================
#[cfg(test)]
mod tests {
use super::*;
use crate::state::atomic::{AtomicData, IonPar, LevPar, TraPar};
use crate::state::constants::{MDEPTH, MLEVEL, MTRANS};
use crate::state::model::{CraTes, LevPop, ModPar, ModelState, RrRates, WmComp};
fn create_test_model() -> ModelState {
let mut model = ModelState::default();
model.modpar.temp = vec![10000.0, 8000.0, 5000.0];
model.modpar.elec = vec![1.0e12, 1.0e11, 1.0e10];
// 设置占据数
model.levpop.popul = vec![
vec![0.9, 0.85, 0.8],
vec![0.08, 0.12, 0.15],
vec![0.02, 0.03, 0.05],
];
// 设置能级权重
model.wmcomp.wop = vec![vec![1.0; 3]; 4];
// 设置碰撞速率
for it in 0..2 {
for id in 0..3 {
model.crates.coltar[it][id] = 1.0e-5;
model.crates.colrat[it][id] = 1.0e-5;
}
}
// 设置辐射速率
for it in 0..2 {
for id in 0..3 {
model.rrrates.rrd[it][id] = 1.0e6;
model.rrrates.rru[it][id] = 1.0e8;
}
}
model
}
fn create_test_atomic() -> AtomicData {
let mut atomic = AtomicData::default();
// 设置能级数据
atomic.levpar = LevPar {
enion: vec![10.0, 8.0, 5.0],
g: vec![2.0, 4.0, 6.0],
iel: vec![1, 1, 1],
..Default::default()
};
// 设置离子数据
atomic.ionpar = IonPar {
iz: vec![1],
nnext: vec![4],
nfirst: vec![1],
nlast: vec![3],
iupsum: vec![10],
..Default::default()
};
// 设置跃迁数据
atomic.trapar = TraPar {
ilow: vec![1, 2],
iup: vec![2, 3],
line: vec![1, 0], // 第一个是线跃迁,第二个是连续跃迁
fr0: vec![1.0e15, 2.0e15],
..Default::default()
};
atomic
}
#[test]
fn test_chckse_ioptab_negative() {
let model = create_test_model();
let atomic = create_test_atomic();
let params = ChckseParams {
model: &model,
atomic: &atomic,
ioptab: -1,
natom: 1,
n0a: &[1],
nka: &[3],
ntrans: 2,
nlevel: 3,
};
let result = chckse_pure(&params);
assert!(result.is_none());
}
#[test]
fn test_chckse_basic() {
let model = create_test_model();
let atomic = create_test_atomic();
let params = ChckseParams {
model: &model,
atomic: &atomic,
ioptab: 0,
natom: 1,
n0a: &[1],
nka: &[3],
ntrans: 2,
nlevel: 3,
};
let result = chckse_pure(&params);
assert!(result.is_some());
let output = result.unwrap();
// 应该有一些平衡数据
assert!(!output.balances.is_empty());
}
#[test]
fn test_format_output() {
let output = ChckseOutput {
balances: vec![
LevelBalance {
level: 1,
depth: 1,
rin: 1.0e10,
rout: 9.9e9,
delta: 0.01,
popul: 0.9,
},
LevelBalance {
level: 1,
depth: 2,
rin: 8.0e9,
rout: 7.9e9,
delta: 0.0125,
popul: 0.85,
},
],
};
let formatted = format_chckse_output(&output);
assert!(formatted.contains("Level:"));
// Rust 的 {:E} 格式输出如 1.0000000E10(正号省略)
assert!(formatted.contains("E10") || formatted.contains("e10"));
}
#[test]
fn test_compute_sbf() {
let levpar = LevPar {
enion: vec![10.0, 8.0, 5.0],
g: vec![2.0, 4.0, 6.0],
..Default::default()
};
let ionpar = IonPar {
iz: vec![1],
nnext: vec![4],
nfirst: vec![1],
nlast: vec![3],
..Default::default()
};
let sbf = compute_sbf(10000.0, &levpar, &ionpar);
assert_eq!(sbf.len(), 3);
for &sb in &sbf {
assert!(sb >= 0.0, "SBF should be non-negative");
}
}
}

335
src/io/incldy.rs Normal file
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@ -0,0 +1,335 @@
//! 读取 Cloudy 格式的模型大气。
//!
//! 重构自 TLUSTY `INCLDY` 子程序。
//!
//! # 功能
//!
//! - 读取 Cloudy 格式的初始模型大气(来自 Katya Verner
//! - 计算深度结构和 LTE 占据数
use super::{FortranReader, Result};
use crate::state::atomic::AtomicData;
use crate::state::config::InpPar;
use crate::state::constants::{BOLK, MDEPTH};
use crate::state::model::{LevPop, ModPar, WmComp};
// ============================================================================
// 常量
// ============================================================================
/// 太阳半径 (cm)
const RSUN: f64 = 6.96e10;
// ============================================================================
// 输入数据结构体
// ============================================================================
/// Cloudy 格式模型的输入数据。
#[derive(Debug, Clone)]
pub struct CloudyModelInput {
/// 深度点数
pub ndpth: usize,
/// 恒星温度 (K)
pub tstary: f64,
/// 恒星半径 (cm)
pub rstary: f64,
/// 半径数组 (cm),从外到内
pub rs: Vec<f64>,
/// 温度数组 (K)
pub temp: Vec<f64>,
/// 电子密度数组 (cm⁻³)
pub elec: Vec<f64>,
/// 压力数组 (dyn/cm²)
pub pressure: Vec<f64>,
}
/// Cloudy 格式模型的计算结果。
#[derive(Debug, Clone)]
pub struct CloudyModelOutput {
/// 深度点数
pub ndpth: usize,
/// 柱质量密度数组 (g/cm²)
pub dm: Vec<f64>,
/// 深度数组 (g/cm²)
pub depth: Vec<f64>,
/// 辐射稀释因子
pub rrdil: f64,
/// 边界温度 (K)
pub tempbd: f64,
/// 更新后的模型参数
pub modpar: ModPar,
}
// ============================================================================
// 纯计算函数
// ============================================================================
/// 从 Cloudy 格式输入计算模型结构(纯计算部分)。
///
/// # 参数
/// - `input`: Cloudy 格式输入数据
/// - `modpar`: 模型参数(会被更新)
/// - `inppar`: 配置参数(需要 wmm
///
/// # 返回
/// 计算结果
pub fn incldy_pure(
input: &CloudyModelInput,
modpar: &mut ModPar,
inppar: &InpPar,
) -> CloudyModelOutput {
let ndpth = input.ndpth;
// 初始化数组
let mut dm = vec![0.0; ndpth];
let mut depth = vec![0.0; ndpth];
// 设置温度、电子密度、密度
for id in 0..ndpth {
modpar.temp[id] = input.temp[id];
modpar.elec[id] = input.elec[id];
// 计算密度: DENS = WMM * pressure
let wmm_id = inppar.wmm[id];
modpar.dens[id] = wmm_id * input.pressure[id];
// 计算原子密度和总粒子密度
if wmm_id != 0.0 {
modpar.anma[id] = modpar.dens[id] / wmm_id;
}
modpar.anto[id] = modpar.anma[id] + modpar.elec[id];
}
// 计算柱质量密度
// DM(1) = 0, DEPTH(1) = 0
dm[0] = 0.0;
depth[0] = 0.0;
// DM(ID) = DM(ID-1) + 0.5 * (DENS(ID-1) + DENS(ID)) * (RS(ID-1) - RS(ID))
for id in 1..ndpth {
let dddm = (modpar.dens[id - 1] + modpar.dens[id])
* (input.rs[id - 1] - input.rs[id]);
dm[id] = dm[id - 1] + 0.5 * dddm;
depth[id] = dm[id];
}
// 更新 modpar.dm
for id in 0..ndpth {
modpar.dm[id] = dm[id];
}
// 计算辐射稀释因子
// RRDIL = (RSTARY / RS(NDPTH))^2
let rs_bottom = input.rs[ndpth - 1];
let rrdil = if rs_bottom != 0.0 {
(input.rstary / rs_bottom) * (input.rstary / rs_bottom)
} else {
1.0
};
// 设置全局参数
modpar.rrdil = rrdil;
modpar.tempbd = input.tstary;
CloudyModelOutput {
ndpth,
dm,
depth,
rrdil,
tempbd: input.tstary,
modpar: modpar.clone(),
}
}
// ============================================================================
// I/O 函数
// ============================================================================
/// 从文件读取 Cloudy 格式模型。
///
/// # 参数
/// - `reader`: Fortran 格式读取器
///
/// # 返回
/// Cloudy 格式输入数据
pub fn read_cloudy_model<R: std::io::BufRead>(
reader: &mut FortranReader<R>,
) -> Result<CloudyModelInput> {
// 读取深度点数
let ndpth: usize = reader.read_value()?;
// 读取恒星温度和半径
let tstary: f64 = reader.read_value()?;
let mut rstary: f64 = reader.read_value()?;
// 如果半径 < 1e6假设是以太阳半径为单位
if rstary < 1.0e6 {
rstary *= RSUN;
}
// 初始化数组
let mut rs = vec![0.0; ndpth];
let mut temp = vec![0.0; ndpth];
let mut elec = vec![0.0; ndpth];
let mut pressure = vec![0.0; ndpth];
// 读取深度数据(从外到内,即从 ndpth 到 1
// Fortran 是从 ID=NDPTH 到 1 读取,我们存储时索引 0 是最外层
for id in (0..ndpth).rev() {
// 读取 6 个值
let x1: f64 = reader.read_value()?; // RS
let x2: f64 = reader.read_value()?; // TEMP
let x3: f64 = reader.read_value()?; // pressure (gas pressure)
let x4: f64 = reader.read_value()?; // ELEC
let _x5: f64 = reader.read_value()?; // unused
let _x6: f64 = reader.read_value()?; // unused
rs[id] = x1;
temp[id] = x2;
pressure[id] = x3;
elec[id] = x4;
}
Ok(CloudyModelInput {
ndpth,
tstary,
rstary,
rs,
temp,
elec,
pressure,
})
}
// ============================================================================
// 测试
// ============================================================================
#[cfg(test)]
mod tests {
use super::*;
use crate::state::config::InpPar;
use crate::state::constants::MDEPTH;
use crate::state::model::ModPar;
fn create_test_input() -> CloudyModelInput {
let ndpth = 5;
CloudyModelInput {
ndpth,
tstary: 40000.0,
rstary: 1.0e12, // 已经是 cm
rs: vec![1.0e12, 0.9e12, 0.8e12, 0.7e12, 0.6e12],
temp: vec![10000.0, 12000.0, 15000.0, 20000.0, 25000.0],
elec: vec![1.0e11, 1.0e12, 1.0e13, 1.0e14, 1.0e15],
pressure: vec![1.0e2, 1.0e3, 1.0e4, 1.0e5, 1.0e6],
}
}
fn create_test_modpar() -> ModPar {
ModPar::default()
}
fn create_test_inppar() -> InpPar {
let mut inppar = InpPar::default();
for i in 0..MDEPTH {
inppar.wmm[i] = 1.0; // 简化:假设平均分子量为 1
}
inppar
}
#[test]
fn test_incldy_pure() {
let input = create_test_input();
let mut modpar = create_test_modpar();
let inppar = create_test_inppar();
let result = incldy_pure(&input, &mut modpar, &inppar);
// 验证深度点数
assert_eq!(result.ndpth, 5);
// 验证第一个深度点的 DM 为 0
assert!((result.dm[0] - 0.0).abs() < 1e-10);
// 验证 DM 是递增的
for i in 1..result.ndpth {
assert!(result.dm[i] > result.dm[i - 1]);
}
// 验证辐射稀释因子
let expected_rrdil = (input.rstary / input.rs[4])
* (input.rstary / input.rs[4]);
assert!((result.rrdil - expected_rrdil).abs() < 1e-10 * expected_rrdil);
// 验证边界温度
assert!((result.tempbd - input.tstary).abs() < 1e-10);
}
#[test]
fn test_incldy_density_calculation() {
let input = create_test_input();
let mut modpar = create_test_modpar();
let inppar = create_test_inppar();
let _result = incldy_pure(&input, &mut modpar, &inppar);
// 验证密度计算: DENS = WMM * pressure
for i in 0..input.ndpth {
let expected_dens = inppar.wmm[i] * input.pressure[i];
assert!(
(modpar.dens[i] - expected_dens).abs() < 1e-10 * expected_dens,
"Density mismatch at index {}",
i
);
}
}
#[test]
fn test_incldy_electron_density() {
let input = create_test_input();
let mut modpar = create_test_modpar();
let inppar = create_test_inppar();
let _result = incldy_pure(&input, &mut modpar, &inppar);
// 验证电子密度被正确设置
for i in 0..input.ndpth {
assert!(
(modpar.elec[i] - input.elec[i]).abs() < 1e-10 * input.elec[i],
"Electron density mismatch at index {}",
i
);
}
}
#[test]
fn test_cloudy_model_input_structure() {
let input = create_test_input();
assert_eq!(input.ndpth, 5);
assert!((input.tstary - 40000.0).abs() < 1e-10);
assert!((input.rstary - 1.0e12).abs() < 1e-10);
assert_eq!(input.rs.len(), 5);
assert_eq!(input.temp.len(), 5);
assert_eq!(input.elec.len(), 5);
}
#[test]
fn test_radius_conversion() {
// 测试半径单位转换
let rstary_small = 1.0; // 以太阳半径为单位
let rstary_expected = rstary_small * RSUN;
let input = CloudyModelInput {
ndpth: 1,
tstary: 10000.0,
rstary: rstary_expected, // 假设已经转换
rs: vec![1.0e12],
temp: vec![10000.0],
elec: vec![1.0e11],
pressure: vec![1.0e2],
};
assert!((input.rstary - rstary_expected).abs() < 1e-10);
}
}

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//! 读取初始模型大气。
//!
//! 重构自 TLUSTY `INPMOD` 子程序。
//!
//! # 功能
//!
//! - 从 unit 8 (fort.8) 读取初始模型大气
//! - 支持多种输入格式:标准 TLUSTY、Kurucz ATLAS、Cloudy
//! - 处理 NLTE 能级布居数(如需要则计算 LTE 布居数)
//! - 处理分子平衡(如果启用)
use super::{FortranReader, Result};
use crate::state::atomic::{AtoPar, LevPar};
use crate::state::config::{BasNum, InpPar};
use crate::state::constants::{MDEPTH, MLEVEL};
// ============================================================================
// 常量
// ============================================================================
/// 输入参数数量上限
#[allow(dead_code)]
const MINPUT: usize = MLEVEL + 5;
// ============================================================================
// 输入数据结构体
// ============================================================================
/// INPMOD 读取的原始模型数据。
#[derive(Debug, Clone)]
pub struct InputModelData {
/// 深度点数
pub ndpth: usize,
/// 参数数量
pub numpar: i32,
/// 质量深度数组 (g/cm²)
pub dm: Vec<f64>,
/// 温度数组 (K)
pub temp: Vec<f64>,
/// 电子密度数组 (cm⁻³)
pub elec: Vec<f64>,
/// 质量密度数组 (g/cm³)
pub dens: Vec<f64>,
/// 总粒子数密度数组 (cm⁻³可选)
pub totn: Option<Vec<f64>>,
/// 几何深度数组 (cm可选)
pub zd: Option<Vec<f64>>,
/// 能级布居数 (可选)
pub popul: Option<Vec<Vec<f64>>>,
}
/// INPMOD 参数结构体
#[derive(Debug, Clone)]
pub struct InpmodParams {
/// 插值标志
pub intrpl: i32,
/// 磁盘模型标志
pub idisk: i32,
/// 分子标志
pub ifmol: i32,
/// 分子温度极限
pub tmolim: f64,
/// 有效温度
pub teff: f64,
}
impl Default for InpmodParams {
fn default() -> Self {
Self {
intrpl: 0,
idisk: 0,
ifmol: 0,
tmolim: 0.0,
teff: 0.0,
}
}
}
/// INPMOD 输出结构体
#[derive(Debug, Clone)]
pub struct InpmodOutput {
/// 深度点数
pub nd: usize,
/// 参数数量
pub numpar: i32,
/// 质量深度数组
pub dm: Vec<f64>,
/// 温度数组
pub temp: Vec<f64>,
/// 电子密度数组
pub elec: Vec<f64>,
/// 质量密度数组
pub dens: Vec<f64>,
/// 总粒子数密度数组
pub totn: Vec<f64>,
/// 几何深度数组
pub zd: Vec<f64>,
/// 能级布居数
pub popul: Vec<Vec<f64>>,
/// 标准深度索引 (温度 < TEFF 的最深处)
pub idstd: usize,
/// 标准深度电子密度
pub elstd: f64,
/// 辐射稀释因子
pub rrdil: f64,
/// 边界温度
pub tempbd: f64,
/// 更新后的插值标志
pub intrpl: i32,
}
// ============================================================================
// 纯计算函数
// ============================================================================
/// 计算标准 TLUSTY 格式模型的 LTE 布居数。
///
/// 当输入模型没有提供 NLTE 布居数时,需要计算 LTE 布居数。
///
/// # 参数
/// - `model_data`: 原始模型数据
/// - `_params`: INPMOD 参数(预留)
/// - `basnum`: 基本数值计数器
/// - `inppar`: 输入参数
/// - `_atopar`: 原子参数(预留)
/// - `levpar`: 能级参数
///
/// # 返回
/// 包含 LTE 布居数的输出结构
pub fn inpmod_compute_lte_populations(
model_data: &InputModelData,
_params: &InpmodParams,
basnum: &BasNum,
inppar: &InpPar,
_atopar: &AtoPar,
levpar: &LevPar,
) -> Vec<Vec<f64>> {
let nd = model_data.ndpth;
let nlevel = basnum.nlevel as usize;
// 初始化布居数数组
let mut popul = vec![vec![0.0; nd]; nlevel];
// 对每个深度点计算 LTE 布居数
for id in 0..nd {
let t = model_data.temp[id];
let ane = model_data.elec[id];
let dens = model_data.dens[id];
// 计算平均分子量(简化版本)
let wmm = if id < inppar.wmm.len() {
inppar.wmm[id]
} else {
1.0
};
// 计算总粒子数
let an = dens / wmm + ane;
// 这里需要调用 SABOLF, RATMAT, LEVSOL 来计算 LTE 布居数
// 简化版本:使用玻尔兹曼分布
for i in 0..nlevel {
// 使用简化的 LTE 布居数计算
let enion = if i < levpar.enion.len() {
levpar.enion[i]
} else {
0.0
};
let g = if i < levpar.g.len() {
levpar.g[i]
} else {
1.0
};
// Boltzmann 因子
let boltz = if t > 0.0 {
(-enion * 1.2398e4 / t).exp()
} else {
1.0
};
popul[i][id] = g * boltz * an / (1.0 + boltz);
}
}
popul
}
/// 处理标准 TLUSTY 格式模型。
///
/// # 参数
/// - `model_data`: 原始模型数据
/// - `params`: INPMOD 参数
/// - `basnum`: 基本数值计数器
/// - `inppar`: 输入参数
/// - `atopar`: 原子参数
/// - `levpar`: 能级参数
///
/// # 返回
/// 处理后的模型输出
pub fn inpmod_process_standard(
model_data: &InputModelData,
params: &InpmodParams,
basnum: &BasNum,
inppar: &InpPar,
atopar: &AtoPar,
levpar: &LevPar,
) -> InpmodOutput {
let nd = model_data.ndpth;
// 复制基本数据
let dm = model_data.dm.clone();
let temp = model_data.temp.clone();
let elec = model_data.elec.clone();
let dens = model_data.dens.clone();
let mut zd = vec![0.0; nd];
let mut totn = vec![0.0; nd];
// 计算总粒子数和几何深度
for id in 0..nd {
// 计算平均分子量
let wmm = if id < inppar.wmm.len() {
inppar.wmm[id]
} else {
1.0
};
// TOTN = DENS/WMM + ELEC
totn[id] = dens[id] / wmm + elec[id];
// 如果 NUMPAR < 0有总粒子数
if model_data.numpar < 0 {
if let Some(ref totn_data) = model_data.totn {
if id < totn_data.len() {
totn[id] = totn_data[id];
}
}
}
// 如果 IDISK == 1有几何深度
if params.idisk == 1 {
if let Some(ref zd_data) = model_data.zd {
if id < zd_data.len() {
zd[id] = zd_data[id];
}
}
}
// 处理分子平衡(简化版本)
if params.ifmol > 0 && temp[id] < params.tmolim {
// 调用 MOLEQ 计算分子平衡
// 这里简化处理
}
}
// 处理能级布居数
let popul = if let Some(ref popul_data) = model_data.popul {
popul_data.clone()
} else {
// 计算 LTE 布居数
inpmod_compute_lte_populations(model_data, params, basnum, inppar, atopar, levpar)
};
// 找到标准深度 (温度 < TEFF 的最深处)
let mut idstd = 0;
for id in 0..nd {
if temp[id] < params.teff {
idstd = id;
}
}
let elstd = elec[idstd];
// 处理 IDISK 相关
if params.idisk == 1 {
// 临时修复:设置 zd[nd-1] = 0
zd[nd - 1] = 0.0;
}
InpmodOutput {
nd,
numpar: model_data.numpar,
dm,
temp,
elec,
dens,
totn,
zd,
popul,
idstd,
elstd,
rrdil: 1.0,
tempbd: 0.0,
intrpl: params.intrpl,
}
}
// ============================================================================
// I/O 函数
// ============================================================================
/// 读取标准 TLUSTY 格式模型文件。
///
/// # 参数
/// - `reader`: Fortran 格式读取器
/// - `params`: 读取参数
///
/// # 返回
/// 原始模型数据
pub fn read_tlusty_model<R: std::io::BufRead>(
reader: &mut FortranReader<R>,
params: &InpmodParams,
) -> Result<InputModelData> {
// 读取头部NDPTH, NUMPAR
let ndpth: usize = reader.read_value()?;
let numpar: i32 = reader.read_value()?;
if ndpth == 0 {
return Err(super::IoError::ParseError(
"NDPTH is 0 in model file".to_string(),
));
}
if ndpth > MDEPTH {
return Err(super::IoError::ParseError(format!(
"NDPTH {} exceeds MDEPTH {}",
ndpth, MDEPTH
)));
}
// 读取质量深度数组
let dm = reader.read_array(ndpth)?;
// 初始化数组
let mut temp = vec![0.0; ndpth];
let mut elec = vec![0.0; ndpth];
let mut dens = vec![0.0; ndpth];
let mut totn = None;
let mut zd = None;
let mut popul = None;
// 确定参数数量
let nump = numpar.abs() as usize;
let has_totn = numpar < 0;
let has_zd = params.idisk == 1;
let nlevel = if has_totn && has_zd {
nump.saturating_sub(4)
} else if has_totn || has_zd {
nump.saturating_sub(4)
} else {
nump.saturating_sub(3)
};
// 分配可选数组
if has_totn {
totn = Some(vec![0.0; ndpth]);
}
if has_zd {
zd = Some(vec![0.0; ndpth]);
}
if nlevel > 0 {
popul = Some(vec![vec![0.0; ndpth]; nlevel]);
}
// 读取每个深度点的数据
for id in 0..ndpth {
// 读取所有参数到临时数组
let x: Vec<f64> = reader.read_array(nump)?;
// 基本参数
temp[id] = x[0].max(0.0);
elec[id] = x[1].max(0.0);
dens[id] = x[2].max(0.0);
let mut ip = 3;
// 总粒子数
if has_totn {
if let Some(ref mut totn_arr) = totn {
totn_arr[id] = x.get(ip).copied().unwrap_or(0.0).max(0.0);
}
ip += 1;
}
// 几何深度
if has_zd {
if let Some(ref mut zd_arr) = zd {
zd_arr[id] = x.get(ip).copied().unwrap_or(0.0);
}
ip += 1;
}
// 能级布居数
if let Some(ref mut popul_arr) = popul {
for i in 0..nlevel {
if ip + i < x.len() {
popul_arr[i][id] = x[ip + i].max(0.0);
}
}
}
}
Ok(InputModelData {
ndpth,
numpar,
dm,
temp,
elec,
dens,
totn,
zd,
popul,
})
}
/// 主入口:读取初始模型大气。
///
/// 根据 INTRPL 标志选择不同的读取方式:
/// - INTRPL >= 0: 标准 TLUSTY 格式
/// - INTRPL == -1: Kurucz 格式(调用 KURUCZ
/// - INTRPL < -10: Cloudy 格式(调用 INCLDY
///
/// # 参数
/// - `reader`: Fortran 格式读取器
/// - `params`: INPMOD 参数
/// - `basnum`: 基本数值计数器
/// - `inppar`: 输入参数
/// - `atopar`: 原子参数
/// - `levpar`: 能级参数
///
/// # 返回
/// 处理后的模型输出
pub fn inpmod<R: std::io::BufRead>(
reader: &mut FortranReader<R>,
params: &mut InpmodParams,
basnum: &BasNum,
inppar: &InpPar,
atopar: &AtoPar,
levpar: &LevPar,
) -> Result<InpmodOutput> {
if params.intrpl >= 0 {
// 标准 TLUSTY 格式
let model_data = read_tlusty_model(reader, params)?;
// 尝试读取额外的 INTRPL 值
// Fortran: READ(8,*,END=10,ERR=10) INTRPL
// 这里我们忽略错误,继续处理
// 处理标准模型
Ok(inpmod_process_standard(
&model_data, params, basnum, inppar, atopar, levpar,
))
} else if params.intrpl > -10 {
// Kurucz 格式
// 这里应该调用 KURUCZ 模块
// 简化版本:返回错误
Err(super::IoError::ParseError(
"Kurucz format not yet supported in inpmod".to_string(),
))
} else {
// Cloudy 格式 (INCLDY)
// 这里应该调用 INCLDY 模块
// 简化版本:返回错误
Err(super::IoError::ParseError(
"Cloudy format not yet supported in inpmod".to_string(),
))
}
}
// ============================================================================
// 测试
// ============================================================================
#[cfg(test)]
mod tests {
use super::*;
use crate::state::atomic::LevPar;
use crate::state::config::{BasNum, InpPar};
use std::io::Cursor;
fn create_test_basnum() -> BasNum {
let mut basnum = BasNum::default();
basnum.nlevel = 10;
basnum.nd = 5;
basnum.idisk = 0;
basnum.ifmol = 0;
basnum.ioptab = 0;
basnum
}
fn create_test_inppar() -> InpPar {
let mut inppar = InpPar::default();
inppar.teff = 10000.0;
inppar.wmm = vec![1.0; MDEPTH];
inppar.tmolim = 6000.0;
inppar
}
fn create_test_atopar() -> AtoPar {
AtoPar::default()
}
fn create_test_levpar() -> LevPar {
let mut levpar = LevPar::default();
levpar.enion = vec![0.0; MLEVEL];
levpar.g = vec![1.0; MLEVEL];
levpar
}
#[test]
fn test_read_tlusty_model() {
// 创建测试数据
let input = "5 3
1.0e-5 2.0e-5 3.0e-5 4.0e-5 5.0e-5
10000.0 1.0e12 1.0e-7
9000.0 8.0e11 2.0e-7
8000.0 6.0e11 3.0e-7
7000.0 4.0e11 4.0e-7
6000.0 2.0e11 5.0e-7
";
let cursor = Cursor::new(input.as_bytes());
let reader = std::io::BufReader::new(cursor);
let mut fortran_reader = FortranReader::new(reader);
let params = InpmodParams::default();
let result = read_tlusty_model(&mut fortran_reader, &params);
assert!(result.is_ok());
let model = result.unwrap();
assert_eq!(model.ndpth, 5);
assert_eq!(model.numpar, 3);
assert_eq!(model.dm.len(), 5);
assert!((model.dm[0] - 1.0e-5).abs() < 1e-15);
assert!((model.temp[0] - 10000.0).abs() < 1e-10);
assert!((model.elec[0] - 1.0e12).abs() < 1e-6);
}
#[test]
fn test_inpmod_process_standard() {
let model_data = InputModelData {
ndpth: 5,
numpar: 3,
dm: vec![1.0e-5, 2.0e-5, 3.0e-5, 4.0e-5, 5.0e-5],
temp: vec![10000.0, 9000.0, 8000.0, 7000.0, 6000.0],
elec: vec![1.0e12, 8.0e11, 6.0e11, 4.0e11, 2.0e11],
dens: vec![1.0e-7, 2.0e-7, 3.0e-7, 4.0e-7, 5.0e-7],
totn: None,
zd: None,
popul: None,
};
let params = InpmodParams {
intrpl: 0,
idisk: 0,
ifmol: 0,
tmolim: 6000.0,
teff: 10000.0,
};
let basnum = create_test_basnum();
let inppar = create_test_inppar();
let atopar = create_test_atopar();
let levpar = create_test_levpar();
let result = inpmod_process_standard(
&model_data, &params, &basnum, &inppar, &atopar, &levpar,
);
assert_eq!(result.nd, 5);
assert_eq!(result.dm.len(), 5);
assert_eq!(result.temp.len(), 5);
assert_eq!(result.elec.len(), 5);
assert_eq!(result.dens.len(), 5);
assert_eq!(result.totn.len(), 5);
assert_eq!(result.zd.len(), 5);
assert_eq!(result.popul.len(), 10); // nlevel = 10
// 验证总粒子数计算
// TOTN = DENS/WMM + ELEC
for i in 0..5 {
let expected_totn = result.dens[i] / 1.0 + result.elec[i];
assert!((result.totn[i] - expected_totn).abs() < 1e-6 * expected_totn);
}
}
#[test]
fn test_inpmod_with_totn() {
// 测试带总粒子数的模型
let model_data = InputModelData {
ndpth: 3,
numpar: -4, // 负值表示有 TOTN
dm: vec![1.0e-5, 2.0e-5, 3.0e-5],
temp: vec![10000.0, 9000.0, 8000.0],
elec: vec![1.0e12, 8.0e11, 6.0e11],
dens: vec![1.0e-7, 2.0e-7, 3.0e-7],
totn: Some(vec![2.0e12, 1.6e12, 1.2e12]),
zd: None,
popul: None,
};
let params = InpmodParams {
intrpl: 0,
idisk: 0,
ifmol: 0,
tmolim: 6000.0,
teff: 10000.0,
};
let basnum = create_test_basnum();
let inppar = create_test_inppar();
let atopar = create_test_atopar();
let levpar = create_test_levpar();
let result = inpmod_process_standard(
&model_data, &params, &basnum, &inppar, &atopar, &levpar,
);
assert_eq!(result.nd, 3);
// 验证 TOTN 被正确读取
assert!((result.totn[0] - 2.0e12).abs() < 1e-6);
}
#[test]
fn test_inpmod_with_zd() {
// 测试带几何深度的模型
let model_data = InputModelData {
ndpth: 3,
numpar: 4,
dm: vec![1.0e-5, 2.0e-5, 3.0e-5],
temp: vec![10000.0, 9000.0, 8000.0],
elec: vec![1.0e12, 8.0e11, 6.0e11],
dens: vec![1.0e-7, 2.0e-7, 3.0e-7],
totn: None,
zd: Some(vec![1.0e8, 2.0e8, 3.0e8]),
popul: None,
};
let params = InpmodParams {
intrpl: 0,
idisk: 1, // 启用 ZD
ifmol: 0,
tmolim: 6000.0,
teff: 10000.0,
};
let basnum = create_test_basnum();
let inppar = create_test_inppar();
let atopar = create_test_atopar();
let levpar = create_test_levpar();
let result = inpmod_process_standard(
&model_data, &params, &basnum, &inppar, &atopar, &levpar,
);
assert_eq!(result.nd, 3);
// 验证 ZD 被正确读取
assert!((result.zd[0] - 1.0e8).abs() < 1e-6);
// 最后一个 ZD 应该被设置为 0 (临时修复)
assert!((result.zd[2] - 0.0).abs() < 1e-15);
}
#[test]
fn test_idstd_calculation() {
// 测试标准深度索引计算
let model_data = InputModelData {
ndpth: 5,
numpar: 3,
dm: vec![1.0e-5, 2.0e-5, 3.0e-5, 4.0e-5, 5.0e-5],
temp: vec![15000.0, 12000.0, 10000.0, 8000.0, 6000.0],
elec: vec![1.0e12, 8.0e11, 6.0e11, 4.0e11, 2.0e11],
dens: vec![1.0e-7, 2.0e-7, 3.0e-7, 4.0e-7, 5.0e-7],
totn: None,
zd: None,
popul: None,
};
let params = InpmodParams {
intrpl: 0,
idisk: 0,
ifmol: 0,
tmolim: 6000.0,
teff: 10000.0,
};
let basnum = create_test_basnum();
let inppar = create_test_inppar();
let atopar = create_test_atopar();
let levpar = create_test_levpar();
let result = inpmod_process_standard(
&model_data, &params, &basnum, &inppar, &atopar, &levpar,
);
// IDSTD 应该是最后一个 TEMP < TEFF 的深度索引
// temp[3] = 8000 < 10000, temp[4] = 6000 < 10000
// 所以 idstd 应该是 4
assert_eq!(result.idstd, 4);
assert!((result.elstd - 2.0e11).abs() < 1e-6);
}
#[test]
fn test_negative_value_handling() {
// 测试负值处理(应该被设为 0
let input = "2 3
1.0e-5 2.0e-5
-10000.0 -1.0e12 -1.0e-7
8000.0 6.0e11 3.0e-7
";
let cursor = Cursor::new(input.as_bytes());
let reader = std::io::BufReader::new(cursor);
let mut fortran_reader = FortranReader::new(reader);
let params = InpmodParams::default();
let result = read_tlusty_model(&mut fortran_reader, &params);
assert!(result.is_ok());
let model = result.unwrap();
// 负值应该被设为 0
assert!((model.temp[0] - 0.0).abs() < 1e-15);
assert!((model.elec[0] - 0.0).abs() < 1e-15);
assert!((model.dens[0] - 0.0).abs() < 1e-15);
}
}

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src/io/iroset.rs Normal file
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//! Iron-peak 元素不透明度采样初始化。
//!
//! 重构自 TLUSTY `iroset.f`
//!
//! # 功能
//!
//! - 设置深度点插值网格 (JIDR, JIDN, JIDI, XJID)
//! - 读取超级能级数据 (LEVCD)
//! - 读取谱线数据 (INKUL)
//! - 计算谱线截面并存储到 SIGFE
//!
//! # I/O 操作
//!
//! - fort.6: 进度输出
//! - fort.10: 调试输出
//! - fort.41: 谱线截面摘要
use super::Result;
use crate::math::quit as quit_func;
use crate::math::voigte as voigte_func;
use crate::state::atomic::AtomicData;
use crate::state::config::BasNum;
use crate::state::constants::*;
use crate::state::model::ModelState;
use crate::state::odfpar::OdfData;
use std::io::Write;
// ============================================================================
// 常量参数
// ============================================================================
/// 碰撞展宽系数 (来自 Fortran PARAMETER)
const CSIG: f64 = 0.0149736;
// ============================================================================
// LINED COMMON 块 (谱线数据)
// ============================================================================
/// 谱线数据结构。
/// 对应 COMMON /LINED/
#[derive(Debug, Clone)]
pub struct Lined {
/// 波长 (Å)
pub wave: Vec<f64>,
/// 多普勒宽度 (深度依赖)
pub vdop: Vec<Vec<f32>>,
/// 阻尼参数 (深度依赖)
pub agam: Vec<Vec<f32>>,
/// 线强参数 (深度依赖)
pub sig0: Vec<Vec<f32>>,
/// 跃迁索引 [line][0=下能级, 1=上能级]
pub jtr: Vec<[i32; 2]>,
}
impl Lined {
pub fn new(nline: usize, nd: usize) -> Self {
Self {
wave: vec![0.0; nline],
vdop: vec![vec![0.0; nd]; nline],
agam: vec![vec![0.0; nd]; nline],
sig0: vec![vec![0.0; nd]; nline],
jtr: vec![[0; 2]; nline],
}
}
}
// ============================================================================
// COLKUR COMMON 块 (碰撞强度)
// ============================================================================
/// Kurucz 碰撞强度数据。
/// 对应 COMMON /COLKUR/
#[derive(Debug, Clone)]
pub struct ColKur {
/// 碰撞强度矩阵 Ω
pub omes: Vec<Vec<f64>>,
/// Kurucz 能级能量
pub eku: Vec<f64>,
/// Kurucz 能级 g 值
pub gku: Vec<f64>,
/// 碰撞强度总和
pub gst: f64,
/// Kurucz 能级索引
pub kku: Vec<i32>,
}
impl Default for ColKur {
fn default() -> Self {
Self {
omes: vec![vec![0.0; 100]; 100],
eku: vec![0.0; 15000],
gku: vec![0.0; 15000],
gst: 0.0,
kku: vec![0; 15000],
}
}
}
// ============================================================================
// 输入参数
// ============================================================================
/// IROSET 输入参数。
pub struct IrosetParams<'a> {
/// 深度点数
pub nd: i32,
/// 频率点数
pub nfreq: i32,
/// 离子数
pub nion: i32,
/// 有效温度 (K)
pub teff: f64,
/// β 引力因子
pub bergfc: f64,
/// 原子数据
pub atomic: &'a AtomicData,
/// 模型状态
pub model: &'a ModelState,
/// ODF 数据
pub odf: &'a mut OdfData,
/// 基本数值
pub basnum: &'a BasNum,
/// 占据概率写入选项
pub ifwop: &'a [i32],
/// Kurucz 文件路径列表
pub fiodf1_list: &'a [String],
}
/// IROSET 输出。
#[derive(Debug, Clone)]
pub struct IrosetOutput {
/// 最大频率点数/跃迁
pub nftmx: i32,
/// 总截面数
pub nftt: i32,
}
// ============================================================================
// 核心计算函数
// ============================================================================
/// 设置深度点插值索引。
///
/// 计算 JIDR, JIDN, JIDC, JIDI, XJID 数组。
fn setup_depth_interpolation(
nd: i32,
jids: i32,
dm: &[f64],
jidr: &mut [i32],
jidi: &mut [i32],
xjid: &mut [f64],
) -> (i32, i32) {
let mut jidn: i32;
let mut jidc: i32 = 2; // 默认值
jidr[0] = 1;
if jids == 0 {
// 默认3 个深度点
jidr[1] = (0.7 * nd as f64) as i32;
jidr[2] = nd;
jidn = 3;
jidc = 2;
} else {
// 用户指定间隔
let mut i: usize = 1;
while jidr[i - 1] < nd && i < MDODF {
jidr[i] = jidr[i - 1] + jids;
if jidr[i] <= (0.7 * nd as f64) as i32 {
jidc = jidr[i];
}
i += 1;
}
jidn = i as i32;
if jidr[i - 1] > nd {
if jidr[i - 2] >= nd - 5 {
jidn -= 1;
}
jidr[(jidn - 1) as usize] = nd;
}
if jidn > MDODF as i32 {
quit_func(
" Too many depths for Fe x-sections",
jidn,
MDODF as i32,
);
}
}
// 计算对数深度
let mut dml = vec![0.0f64; nd as usize];
for id in 0..nd as usize {
dml[id] = dm[id].ln();
}
// 设置插值权重
for i in 0..(jidn - 1) as usize {
let dxi = dml[jidr[i + 1] as usize - 1] - dml[jidr[i] as usize - 1];
for id in jidr[i] as usize..jidr[i + 1] as usize {
jidi[id] = (i + 1) as i32;
xjid[id] = (dml[jidr[i + 1] as usize - 1] - dml[id]) / dxi;
}
}
jidi[0] = 1;
xjid[0] = 1.0;
(jidn, jidc)
}
/// 执行 IROSET 核心计算(简化版本)。
///
/// # 参数
/// - `params`: 输入参数
/// - `lined`: 谱线数据 (可变,由 LEVCD/INKUL 填充)
/// - `colkur`: 碰撞强度数据 (可变)
/// - `wop`: 占据概率数组 (可变)
///
/// # 返回
/// 计算结果
pub fn iroset_pure(
params: &mut IrosetParams,
lined: &mut Lined,
_colkur: &mut ColKur,
wop: &mut [Vec<f64>],
) -> IrosetOutput {
let nd = params.nd as usize;
let nion = params.nion as usize;
let splcom = &mut params.odf.splcom;
let odfion = &params.odf.odfion;
let atomic = params.atomic;
let model = params.model;
// 设置深度点插值
let (jidn, jidc) = setup_depth_interpolation(
params.nd,
splcom.jids,
&model.modpar.dm,
&mut splcom.jidr,
&mut splcom.jidi,
&mut splcom.xjid,
);
splcom.jidn = jidn;
// 预计算频率相关量
let xfrma = splcom.frs1.ln();
let dxnu = splcom.dxnu;
let ijd = ((9.0 / dxnu) as i32).max(2);
let mut nftt: i32 = 0;
let mut nftmx: i32 = 0;
// 处理每个离子
for ion in 0..nion {
// 边界检查
if ion >= odfion.inodf1.len() {
break;
}
let ind = odfion.inodf1[ion];
if ind <= 0 {
continue;
}
// 检查是否所有能级都在 LTE
if atomic.iondat.nllim[ion] >= atomic.iondat.nlevs[ion] {
// 设置所有能级的 WOP = UN
let nfirst = atomic.ionpar.nfirst[ion] as usize - 1;
let nlast = atomic.ionpar.nlast[ion] as usize - 1;
for id in 0..nd {
for i in nfirst..=nlast {
wop[i][id] = UN;
}
}
continue;
}
// 设置超级能级并读取谱线数据
// 注意: 实际实现中需要调用 LEVCD 和 INKUL
// 这里简化处理,假设数据已经填充
let _iobs = odfion.ikobs[ion];
// 输出进度信息 (对应 WRITE(6,610))
#[cfg(feature = "debug_output")]
eprintln!(
"\n *** superlines for {:4}: {:4} selected internal lines: {:10}",
ion + 1,
atomic.printp.typion[ion],
params.odf.levcom.nlinku
);
if params.odf.levcom.nlinku > MLINE as i32 {
quit_func(
"too many internal lines",
params.odf.levcom.nlinku,
MLINE as i32,
);
}
// 处理每个跃迁(简化版本)
// 完整实现需要遍历所有跃迁并计算截面
// 这里只做基本的计数
// 计算 FCOL简化
let levcom = &params.odf.levcom;
for k in 0..levcom.nlinku as usize {
if k < lined.wave.len() && lined.wave[k] > 0.0 {
let _frl = CAS / lined.wave[k];
// 简化的频率点计数
let nft = (ijd * 2) as i32;
if nft > nftmx {
nftmx = nft;
}
nftt += nft;
}
}
}
splcom.nftt = nftt;
IrosetOutput { nftmx, nftt }
}
// ============================================================================
// 带 I/O 的入口函数
// ============================================================================
/// 执行 IROSET包含 I/O 操作。
///
/// # 参数
/// - `params`: 输入参数
/// - `lined`: 谱线数据
/// - `colkur`: 碰撞强度数据
/// - `wop`: 占据概率数组
/// - `writer6`: 标准输出写入器 (fort.6)
/// - `writer10`: 调试输出写入器 (fort.10)
/// - `writer41`: 截面摘要写入器 (fort.41)
///
/// # 返回
/// 计算结果
pub fn iroset<W6: Write, W10: Write, W41: Write>(
params: &mut IrosetParams,
lined: &mut Lined,
colkur: &mut ColKur,
wop: &mut [Vec<f64>],
writer6: &mut W6,
writer10: &mut W10,
writer41: &mut W41,
) -> Result<IrosetOutput> {
let nd = params.nd as usize;
let nfreq = params.nfreq as usize;
let nion = params.nion as usize;
let splcom = &mut params.odf.splcom;
let levcom = &mut params.odf.levcom;
let odfion = &params.odf.odfion;
let atomic = params.atomic;
let model = params.model;
// 设置深度点插值
let (jidn, jidc) = setup_depth_interpolation(
params.nd,
splcom.jids,
&model.modpar.dm,
&mut splcom.jidr,
&mut splcom.jidi,
&mut splcom.xjid,
);
splcom.jidn = jidn;
// 预计算频率相关量
let xfrma = splcom.frs1.ln();
let dxnu = splcom.dxnu;
let ijd = ((9.0 / dxnu) as i32).max(2);
let mut nftt: i32 = 0;
let mut nftmx: i32 = 0;
// 临时数组
let mut sigt = vec![vec![0.0f64; nfreq]; MDODF];
// 处理每个离子
for ion in 0..nion {
// 边界检查
if ion >= odfion.inodf1.len() {
break;
}
let ind = odfion.inodf1[ion];
if ind <= 0 {
continue;
}
// 检查是否所有能级都在 LTE
if atomic.iondat.nllim[ion] >= atomic.iondat.nlevs[ion] {
let nfirst = atomic.ionpar.nfirst[ion] as usize - 1;
let nlast = atomic.ionpar.nlast[ion] as usize - 1;
for id in 0..nd {
for i in nfirst..=nlast {
wop[i][id] = UN;
}
}
continue;
}
// 进度输出
writeln!(
writer6,
"\n *** superlines for {:4}: {:4} selected internal lines: {:10}",
ion + 1,
atomic.printp.typion[ion],
levcom.nlinku
)?;
if levcom.nlinku > MLINE as i32 {
quit_func("too many internal lines", levcom.nlinku, MLINE as i32);
}
let n1 = atomic.ionpar.nfirst[ion] as usize;
let nlii = atomic.ionpar.nlast[ion] as usize - n1 + 1;
// 处理每个跃迁对
for il in 0..(nlii - 1) {
let mut kevl = 0;
let mut kodl = 0;
if levcom.jen[il] <= levcom.nevku[ion] {
kevl = levcom.jen[il];
} else {
kodl = levcom.jen[il] - levcom.nevku[ion];
}
let ilok = n1 + il - 1;
for iu in (il + 1)..nlii {
let iupk = n1 + iu - 1;
let itr = atomic.trapar.itra[ilok][iupk];
if itr <= 0 {
continue;
}
let itr_idx = (itr - 1) as usize;
let indxp = atomic.trapar.indexp[itr_idx].abs();
let mut w1 = 0.0;
let mut w2 = 0.0;
let mut ifrku: usize = 0;
let mut nft = 0;
let mut nlt = 0;
let mut kevu = 0;
let mut kodu = 0;
if levcom.jen[iu] <= levcom.nevku[ion] {
kevu = levcom.jen[iu];
} else {
kodu = levcom.jen[iu] - levcom.nevku[ion];
}
let (kev, kod, gsuper) = if kevl != 0 {
(
kevl,
kodu,
levcom.ymku[(levcom.jen[il] - 1) as usize][0],
)
} else {
(
kevu,
kodl,
levcom.ymku[(levcom.jen[il] - levcom.nevku[ion] - 1) as usize][1],
)
};
// 初始化 SIGT
for ij in 0..nfreq {
for i in 0..jidn as usize {
sigt[i][ij] = 0.0;
}
}
let mut fcol = 0.0;
for k in 0..levcom.nlinku as usize {
let ksev_val = levcom.ksev[k];
let ksod_val = levcom.ksod[k];
if ksev_val != kev && ksod_val != kod {
continue;
}
nlt += 1;
let frl = CAS / lined.wave[k];
let mut ijl = ((xfrma - frl.ln()) / dxnu) as i32 + splcom.nfrs1;
let mut ijl = ijl as usize;
if ijl >= nfreq {
ijl = nfreq - 1;
}
let d0 = ((model.frqall.freq[ijl] - frl)
/ (model.frqall.freq[ijl] - model.frqall.freq[ijl + 1]))
.abs();
if d0 > HALF {
while ijl > 0 && frl > model.frqall.freq[ijl] {
ijl -= 1;
}
while ijl < nfreq - 1 && frl < model.frqall.freq[ijl] {
ijl += 1;
}
if ijl > 0 {
let d1 = frl - model.frqall.freq[ijl];
let d2 = model.frqall.freq[ijl - 1] - frl;
if d2 < d1 {
ijl -= 1;
}
}
}
let ij0 = ijl.saturating_sub(ijd as usize).max(0);
let ij1 = (ijl + ijd as usize).min(nfreq - 1);
if ifrku == 0 {
ifrku = ij0;
}
nft = (ij1 - ifrku + 1) as i32;
for ij in ij0..=ij1 {
let dnu = model.frqall.freq[ij] - frl;
for i in 0..jidn as usize {
let vv = dnu * lined.vdop[k][i] as f64;
let prfk = voigte_func(vv, lined.agam[k][i] as f64) / gsuper;
sigt[i][ij] += lined.sig0[k][i] as f64 * prfk;
}
}
fcol += lined.sig0[k][jidc as usize - 1] as f64
/ lined.vdop[k][jidc as usize - 1] as f64;
}
// 设置振子强度(只读访问,实际写入需要可变引用)
let _osc0_val = if indxp == 3 || indxp == 4 {
atomic.trapar.strlx
} else if fcol > 0.0 {
fcol / gsuper / CSIG
} else {
0.0
};
if nlt > 0 {
w1 = CAS / model.frqall.freq[ifrku];
w2 = CAS / model.frqall.freq[ifrku + nft as usize - 1];
}
if nft > 0 {
nftt += nft;
// 存储截面对数
for ij in ifrku..(ifrku + nft as usize) {
let kj = ij - ifrku + nftt as usize - nft as usize + 1;
for i in 0..jidn as usize {
let sxx = (sigt[i][ij] + 1e-40f64).ln();
if kj < splcom.sigfe[0].len() && i < splcom.sigfe[0][kj].len() {
splcom.sigfe[0][kj][i] = sxx as f32;
}
}
}
}
// 输出谱线摘要
writeln!(
writer41,
"{:4}{:4}{:12.3}{:12.3}{:10}{:10}{:10}{:12.3e}",
il + 1,
iu + 1,
w1,
w2,
ifrku + 1,
nft,
nlt,
_osc0_val
)?;
if nft > nftmx {
nftmx = nft;
}
}
}
}
// 调试输出
writeln!(
writer10,
" Max. number of freq. per transition: {}",
nftmx
)?;
writeln!(
writer10,
" Number of iron line cross-sections: {}",
nftt
)?;
splcom.nftt = nftt;
Ok(IrosetOutput { nftmx, nftt })
}
// ============================================================================
// 测试
// ============================================================================
#[cfg(test)]
mod tests {
use super::*;
#[test]
fn test_csig_constant() {
assert!((CSIG - 0.0149736).abs() < 1e-10);
}
#[test]
fn test_lined_creation() {
let lined = Lined::new(100, 3);
assert_eq!(lined.wave.len(), 100);
assert_eq!(lined.vdop.len(), 100);
assert_eq!(lined.vdop[0].len(), 3);
assert_eq!(lined.jtr.len(), 100);
}
#[test]
fn test_colkur_default() {
let colkur = ColKur::default();
assert_eq!(colkur.omes.len(), 100);
assert_eq!(colkur.eku.len(), 15000);
assert_eq!(colkur.kku.len(), 15000);
}
#[test]
fn test_setup_depth_interpolation() {
let nd = 50;
let dm: Vec<f64> = (1..=nd).map(|i| i as f64 * 0.1).collect();
let mut jidr = vec![0; MDODF];
let mut jidi = vec![0; MDEPTH];
let mut xjid = vec![0.0; MDEPTH];
// 测试默认模式 (jids = 0)
let (jidn, jidc) = setup_depth_interpolation(nd, 0, &dm, &mut jidr, &mut jidi, &mut xjid);
assert_eq!(jidn, 3);
assert_eq!(jidc, 2);
assert_eq!(jidr[0], 1);
assert_eq!(jidr[2], nd);
// 测试用户指定间隔模式
let mut jidr2 = vec![0; MDODF];
let mut jidi2 = vec![0; MDEPTH];
let mut xjid2 = vec![0.0; MDEPTH];
let (jidn2, _jidc2) =
setup_depth_interpolation(nd, 10, &dm, &mut jidr2, &mut jidi2, &mut xjid2);
assert!(jidn2 >= 3);
assert_eq!(jidr2[0], 1);
}
#[test]
fn test_iroset_pure_empty() {
// 测试空输入
let mut atomic = AtomicData::default();
let mut model = ModelState::default();
let mut odf = OdfData::default();
// 设置基本参数
atomic.ionpar.nfirst[0] = 1;
atomic.ionpar.nlast[0] = 5;
atomic.iondat.nlevs[0] = 5;
atomic.iondat.nllim[0] = 5; // 所有能级在 LTE
// 初始化模型数据
model.modpar.dm = vec![0.1, 0.2, 0.3]; // 3 个深度点
let basnum = BasNum::default();
let ifwop = vec![0; 10];
let mut params = IrosetParams {
nd: 3,
nfreq: 100,
nion: 1,
teff: 10000.0,
bergfc: 0.0,
atomic: &atomic,
model: &model,
odf: &mut odf,
basnum: &basnum,
ifwop: &ifwop,
fiodf1_list: &[],
};
let mut lined = Lined::new(100, 3);
let mut colkur = ColKur::default();
let mut wop = vec![vec![0.0; 3]; 10];
let result = iroset_pure(&mut params, &mut lined, &mut colkur, &mut wop);
// 由于所有能级在 LTE应该跳过处理
assert!(result.nftmx >= 0);
assert!(result.nftt >= 0);
}
#[test]
fn test_iroset_with_writer() {
use std::io::Cursor;
let mut atomic = AtomicData::default();
let mut model = ModelState::default();
let mut odf = OdfData::default();
atomic.iondat.nlevs[0] = 5;
atomic.iondat.nllim[0] = 5;
// 初始化模型数据
model.modpar.dm = vec![0.1, 0.2, 0.3]; // 3 个深度点
let basnum = BasNum::default();
let ifwop = vec![0; 10];
let mut params = IrosetParams {
nd: 3,
nfreq: 100,
nion: 1,
teff: 10000.0,
bergfc: 0.0,
atomic: &atomic,
model: &model,
odf: &mut odf,
basnum: &basnum,
ifwop: &ifwop,
fiodf1_list: &[],
};
let mut lined = Lined::new(100, 3);
let mut colkur = ColKur::default();
let mut wop = vec![vec![0.0; 3]; 10];
let mut writer6 = Cursor::new(Vec::new());
let mut writer10 = Cursor::new(Vec::new());
let mut writer41 = Cursor::new(Vec::new());
let result = iroset(
&mut params,
&mut lined,
&mut colkur,
&mut wop,
&mut writer6,
&mut writer10,
&mut writer41,
)
.unwrap();
assert!(result.nftmx >= 0);
// 验证调试输出
let debug_output = String::from_utf8(writer10.into_inner()).unwrap();
assert!(debug_output.contains("freq."));
}
}

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//! Kurucz ATLAS 格式模型读取。
//!
//! 重构自 TLUSTY `kurucz.f`。
//!
//! 从 unit 8 (fort.8) 读取 Kurucz ATLAS 格式的初始大气模型。
//! 支持 ATLAS9 和 ATLAS12 格式。
//!
//! # 功能
//!
//! - 解析 Kurucz ATLAS 模型文件格式
//! - 支持标准格式和 IFIXDE 固定格式
//! - 提取温度、密度、电子密度等物理量
use super::{IoError, Result};
use crate::state::constants::*;
use std::io::BufRead;
// ============================================================================
// 常量
// ============================================================================
/// 输入参数数量
const MINPUT: usize = 7;
// ============================================================================
// Kurucz 模型头部
// ============================================================================
/// Kurucz 模型头部信息
#[derive(Debug, Clone)]
pub struct KuruczHeader {
/// 有效温度 (K)
pub teff: f64,
/// 引力对数 (log g, cgs)
pub grav_log: f64,
/// 深度点数
pub nd: usize,
}
// ============================================================================
// Kurucz 深度点数据
// ============================================================================
/// 单个深度点的 Kurucz 数据(标准格式)
#[derive(Debug, Clone)]
pub struct KuruczDepthPoint {
/// 深度变量 (X1)
pub depth: f64,
/// 温度 (K)
pub temp: f64,
/// 粒子密度 × 玻尔兹曼常数 × 温度 (X3, 压力相关)
pub x3: f64,
/// 电子密度 (cm⁻³)
pub elec: f64,
}
/// 单个深度点的 Kurucz 数据IFIXDE 格式)
#[derive(Debug, Clone)]
pub struct KuruczIfixdeDepthPoint {
/// 质量深度 (g/cm²)
pub dm: f64,
/// 温度 (K)
pub temp: f64,
/// 气压 (dyn/cm²)
pub pressure: f64,
/// 中性氢密度 (cm⁻³)
pub ane0: f64,
/// 辅助量 1
pub a1: f64,
/// 辅助量 2
pub a2: f64,
/// 辅助量 3
pub a3: f64,
/// 速度场
pub vel: f64,
/// 质量密度 (g/cm³)
pub rho: f64,
}
// ============================================================================
// 输入参数
// ============================================================================
/// KURUCZ 读取参数。
pub struct KuruczReadParams {
/// 固定深度格式标志 (IFIXDE)
/// > 0: 使用固定格式读取
/// = 0: 使用标准 Kurucz 格式
pub ifixde: i32,
/// 最大深度点数 (用于数组大小检查)
pub max_depth: usize,
}
impl Default for KuruczReadParams {
fn default() -> Self {
Self {
ifixde: 0,
max_depth: MDEPTH,
}
}
}
// ============================================================================
// 输出结构
// ============================================================================
/// KURUCZ 模型读取输出。
#[derive(Debug, Clone)]
pub struct KuruczModel {
/// 深度点数
pub nd: usize,
/// 有效温度 (K)
pub teff: f64,
/// 引力对数 (log g)
pub grav_log: f64,
/// 深度点数据(标准格式)
pub depth_points: Vec<KuruczDepthPoint>,
/// 深度点数据IFIXDE 格式)
pub depth_points_ifixde: Vec<KuruczIfixdeDepthPoint>,
/// 插值标志
pub intrpl: i32,
/// 是否使用 IFIXDE 格式
pub is_ifixde: bool,
}
impl KuruczModel {
/// 获取温度数组
pub fn temperatures(&self) -> Vec<f64> {
if self.is_ifixde {
self.depth_points_ifixde.iter().map(|d| d.temp).collect()
} else {
self.depth_points.iter().map(|d| d.temp).collect()
}
}
/// 获取电子密度数组
pub fn electron_densities(&self) -> Vec<f64> {
if self.is_ifixde {
self.depth_points_ifixde.iter().map(|d| d.ane0).collect()
} else {
self.depth_points.iter().map(|d| d.elec).collect()
}
}
/// 获取质量密度数组
pub fn densities(&self) -> Vec<f64> {
if self.is_ifixde {
self.depth_points_ifixde.iter().map(|d| d.rho).collect()
} else {
// 标准格式需要从 X3 计算
self.depth_points.iter().map(|d| d.x3).collect()
}
}
}
// ============================================================================
// 辅助函数
// ============================================================================
/// 读取 Kurucz 头部信息 (标准格式)
///
/// FORMAT: A15, 6X, F8.5
fn read_kurucz_header_standard<R: BufRead>(reader: &mut R) -> Result<(String, f64)> {
let mut line = String::new();
reader.read_line(&mut line)?;
if line.len() < 22 {
return Err(IoError::ParseError(format!(
"Kurucz header line too short: {}",
line.len()
)));
}
// A15: 列 1-15 - KUR 字符串
let kur = line[0..15].trim().to_string();
// F8.5: 列 22-29 (跳过 6 个字符) - GRAVK
let gravk: f64 = if line.len() >= 29 {
line[21..29].trim().parse().unwrap_or(0.0)
} else {
0.0
};
Ok((kur, gravk))
}
/// 从 Kurucz 字符串解析 TEFF
///
/// FORMAT: 4X, F8.0
fn parse_teff_from_kur(kur: &str) -> Result<f64> {
// TEFF 在字符串中的位置: 'TEFF' 开头,后面是温度值
if !kur.starts_with("TEFF") {
return Err(IoError::ParseError(format!(
"Not a Kurucz model: expected 'TEFF', got '{}'",
kur
)));
}
// 4X, F8.0: 从第 5 个字符开始读取温度
if kur.len() < 12 {
return Err(IoError::ParseError(format!(
"Kurucz TEFF string too short: '{}'",
kur
)));
}
let teff_str = kur[4..12].trim();
teff_str
.parse()
.map_err(|e| IoError::ParseError(format!("Failed to parse TEFF: {} in '{}'", e, kur)))
}
/// 跳过直到找到 'READ DECK' 行
fn skip_to_read_deck<R: BufRead>(reader: &mut R) -> Result<i32> {
let mut kur = String::new();
loop {
kur.clear();
let bytes = reader.read_line(&mut kur)?;
if bytes == 0 {
return Err(IoError::UnexpectedEof);
}
if kur.trim().starts_with("READ DECK") {
// 解析深度点数: 10X, I3
let ndpth_str = if kur.len() >= 13 {
kur[10..13].trim()
} else {
"0"
};
let ndpth: i32 = ndpth_str.parse().unwrap_or(0);
return Ok(ndpth);
}
}
}
/// 读取固定格式深度数据头部 (IFIXDE > 0 路径)
///
/// FORMAT: 4X, F8.0, 9X, F8.5
fn read_ifixde_header<R: BufRead>(reader: &mut R) -> Result<(f64, f64)> {
let mut line = String::new();
reader.read_line(&mut line)?;
if line.len() < 26 {
return Err(IoError::ParseError(format!(
"IFIXDE header line too short: {}",
line.len()
)));
}
// F8.0: 列 5-12 - TEF
let tef: f64 = line[4..12].trim().parse().unwrap_or(0.0);
// F8.5: 列 22-29 - GRAV
let grav: f64 = if line.len() >= 29 {
line[21..29].trim().parse().unwrap_or(0.0)
} else {
0.0
};
Ok((tef, grav))
}
/// 跳过 19 行然后读取深度点数
///
/// FORMAT: ////////////////////10X,I3/ (19 个斜杠)
fn read_nd_after_skip<R: BufRead>(reader: &mut R) -> Result<i32> {
// 跳过 19 行
for _ in 0..19 {
let mut line = String::new();
reader.read_line(&mut line)?;
}
// 读取深度点数行: 10X, I3
let mut line = String::new();
reader.read_line(&mut line)?;
// 解析 I3
let nd: i32 = if line.len() >= 13 {
line[10..13].trim().parse().unwrap_or(0)
} else {
line.trim().parse().unwrap_or(0)
};
Ok(nd)
}
/// 读取自由格式深度数据 (IFIXDE 路径)
///
/// 自由格式: DM, TEMP, P, ANE0, A1, A2, A3, VEL, RHO
fn read_ifixde_depth<R: BufRead>(reader: &mut R) -> Result<KuruczIfixdeDepthPoint> {
let mut line = String::new();
reader.read_line(&mut line)?;
let values: Vec<f64> = line
.split_whitespace()
.filter_map(|s| s.parse().ok())
.collect();
if values.len() < 9 {
return Err(IoError::ParseError(format!(
"Not enough values in IFIXDE depth line: expected 9, got {} in '{}'",
values.len(),
line
)));
}
Ok(KuruczIfixdeDepthPoint {
dm: values[0],
temp: values[1],
pressure: values[2],
ane0: values[3],
a1: values[4],
a2: values[5],
a3: values[6],
vel: values[7],
rho: values[8],
})
}
/// 读取标准格式深度数据
///
/// 自由格式: X(1)..X(7)
fn read_standard_depth<R: BufRead>(reader: &mut R) -> Result<KuruczDepthPoint> {
let mut line = String::new();
reader.read_line(&mut line)?;
let values: Vec<f64> = line
.split_whitespace()
.filter_map(|s| s.parse().ok())
.collect();
if values.len() < MINPUT {
return Err(IoError::ParseError(format!(
"Not enough values in standard depth line: expected {}, got {} in '{}'",
MINPUT,
values.len(),
line
)));
}
Ok(KuruczDepthPoint {
depth: values[0],
temp: values[1],
x3: values[2],
elec: values[3],
})
}
// ============================================================================
// 主函数
// ============================================================================
/// 读取 Kurucz ATLAS 格式模型。
///
/// # 参数
/// - `params` - 读取参数
/// - `reader` - BufRead 读取器
///
/// # 返回
/// Kurucz 模型数据或错误
///
/// # Fortran 原始代码
/// ```fortran
/// SUBROUTINE KURUCZ(NDPTH)
/// ```
pub fn read_kurucz<R: BufRead>(
params: &KuruczReadParams,
reader: &mut R,
) -> Result<KuruczModel> {
if params.ifixde > 0 {
read_kurucz_ifixde(params, reader)
} else {
read_kurucz_standard(params, reader)
}
}
/// 读取标准 Kurucz 格式模型。
fn read_kurucz_standard<R: BufRead>(
params: &KuruczReadParams,
reader: &mut R,
) -> Result<KuruczModel> {
// 读取头部
let (kur, grav_log) = read_kurucz_header_standard(reader)?;
let teff = parse_teff_from_kur(&kur)?;
// 跳过直到 'READ DECK'
let ndpth = skip_to_read_deck(reader)?;
let nd = (ndpth - 1) as usize;
if nd > params.max_depth {
return Err(IoError::ParseError(format!(
"ND {} exceeds max depth {}",
nd, params.max_depth
)));
}
// 跳过一行 (TTT)
let mut dummy = String::new();
reader.read_line(&mut dummy)?;
// 读取每个深度点
let mut depth_points = Vec::with_capacity(nd);
for _ in 0..nd {
let dp = read_standard_depth(reader)?;
depth_points.push(dp);
}
// 查找 'BEGIN' 和插值标志
let mut intrpl = 0i32;
loop {
let mut line = String::new();
let bytes = reader.read_line(&mut line)?;
if bytes == 0 {
break;
}
if line.trim().starts_with("BEGIN") {
// 尝试读取插值标志
let mut intrpl_line = String::new();
if reader.read_line(&mut intrpl_line).is_ok() {
intrpl = intrpl_line.trim().parse().unwrap_or(0);
}
break;
}
}
Ok(KuruczModel {
nd,
teff,
grav_log,
depth_points,
depth_points_ifixde: Vec::new(),
intrpl,
is_ifixde: false,
})
}
/// 读取 IFIXDE 格式模型。
fn read_kurucz_ifixde<R: BufRead>(
params: &KuruczReadParams,
reader: &mut R,
) -> Result<KuruczModel> {
// 读取头部
let (teff, grav_log) = read_ifixde_header(reader)?;
// 读取深度点数
let nd_raw = read_nd_after_skip(reader)?;
let nd = (nd_raw - 1) as usize;
if nd > params.max_depth {
return Err(IoError::ParseError(format!(
"ND {} exceeds max depth {}",
nd, params.max_depth
)));
}
// 读取每个深度点
let mut depth_points = Vec::with_capacity(nd);
for _ in 0..nd {
let dp = read_ifixde_depth(reader)?;
depth_points.push(dp);
}
Ok(KuruczModel {
nd,
teff,
grav_log,
depth_points: Vec::new(),
depth_points_ifixde: depth_points,
intrpl: 0,
is_ifixde: true,
})
}
/// 从 FortranReader 读取 Kurucz 模型。
///
/// 注意:此函数会消耗 reader 的缓冲区。
pub fn read_kurucz_from_reader<R: BufRead>(
params: &KuruczReadParams,
reader: &mut R,
) -> Result<KuruczModel> {
read_kurucz(params, reader)
}
// ============================================================================
// 测试
// ============================================================================
#[cfg(test)]
mod tests {
use super::*;
use std::io::BufReader;
#[test]
fn test_parse_teff_from_kur() {
let kur = "TEFF 9750 ";
let teff = parse_teff_from_kur(kur).unwrap();
assert!((teff - 9750.0).abs() < 1.0);
let kur2 = "TEFF 35000 ";
let teff2 = parse_teff_from_kur(kur2).unwrap();
assert!((teff2 - 35000.0).abs() < 1.0);
}
#[test]
fn test_parse_teff_invalid() {
let kur = "NOTTEFF 123";
assert!(parse_teff_from_kur(kur).is_err());
}
#[test]
fn test_kurucz_depth_point() {
let dp = KuruczDepthPoint {
depth: 1.0e-5,
temp: 10000.0,
x3: 1.0e5,
elec: 1.0e12,
};
assert!((dp.depth - 1.0e-5).abs() < 1e-15);
assert!((dp.temp - 10000.0).abs() < 1e-10);
}
#[test]
fn test_kurucz_ifixde_depth_point() {
let dp = KuruczIfixdeDepthPoint {
dm: 1.0e-5,
temp: 10000.0,
pressure: 1.0e5,
ane0: 1.0e12,
a1: 0.0,
a2: 0.0,
a3: 0.0,
vel: 0.0,
rho: 1.0e-7,
};
assert!((dp.dm - 1.0e-5).abs() < 1e-15);
assert!((dp.temp - 10000.0).abs() < 1e-10);
assert!((dp.rho - 1.0e-7).abs() < 1e-15);
}
#[test]
fn test_read_standard_depth() {
let line = " 1.0E-05 10000.0 1.0E+05 1.0E+12 0.0 0.0 0.0\n";
let cursor = std::io::Cursor::new(line.as_bytes());
let mut reader = BufReader::new(cursor);
let dp = read_standard_depth(&mut reader).unwrap();
assert!((dp.depth - 1.0e-5).abs() < 1e-15);
assert!((dp.temp - 10000.0).abs() < 1e-10);
assert!((dp.x3 - 1.0e5).abs() < 1e-10);
assert!((dp.elec - 1.0e12).abs() < 1e-10);
}
#[test]
fn test_read_ifixde_depth() {
let line = " 1.0E-05 10000.0 1.0E+05 1.0E+12 0.0 0.0 0.0 0.0 1.0E-07\n";
let cursor = std::io::Cursor::new(line.as_bytes());
let mut reader = BufReader::new(cursor);
let dp = read_ifixde_depth(&mut reader).unwrap();
assert!((dp.dm - 1.0e-5).abs() < 1e-15);
assert!((dp.temp - 10000.0).abs() < 1e-10);
assert!((dp.pressure - 1.0e5).abs() < 1e-10);
assert!((dp.rho - 1.0e-7).abs() < 1e-15);
}
#[test]
fn test_kurucz_model() {
let model = KuruczModel {
nd: 3,
teff: 9750.0,
grav_log: 4.0,
depth_points: vec![
KuruczDepthPoint {
depth: 1.0e-5,
temp: 10000.0,
x3: 1.0e5,
elec: 1.0e12,
},
KuruczDepthPoint {
depth: 2.0e-5,
temp: 9000.0,
x3: 1.2e5,
elec: 8.0e11,
},
KuruczDepthPoint {
depth: 3.0e-5,
temp: 8000.0,
x3: 1.5e5,
elec: 6.0e11,
},
],
depth_points_ifixde: Vec::new(),
intrpl: 0,
is_ifixde: false,
};
assert_eq!(model.nd, 3);
let temps = model.temperatures();
assert_eq!(temps.len(), 3);
assert!((temps[0] - 10000.0).abs() < 1e-10);
}
#[test]
fn test_read_kurucz_header_standard() {
// 模拟 Kurucz 头部行
// FORMAT: A15, 6X, F8.5
// A15: 列 1-15, 6X: 列 16-21, F8.5: 列 22-29
// 需要至少 29 个字符
let header_line = "TEFF 9750 4.00000\n";
// 0123456789012345678901234567890
// |A15 |6X |F8.5 |
let cursor = std::io::Cursor::new(header_line.as_bytes());
let mut reader = BufReader::new(cursor);
let (kur, grav_log) = read_kurucz_header_standard(&mut reader).unwrap();
assert!(kur.starts_with("TEFF"));
assert!((grav_log - 4.0).abs() < 0.001);
}
#[test]
fn test_read_ifixde_header() {
// 模拟 IFIXDE 头部行
// FORMAT: 4X, F8.0, 9X, F8.5
// 4X: 列 1-4, F8.0: 列 5-12, 9X: 列 13-21, F8.5: 列 22-29
let header_line = " 9750. 4.00000\n";
// 0123456789012345678901234567890
// |4X |F8.0 |9X |F8.5 |
let cursor = std::io::Cursor::new(header_line.as_bytes());
let mut reader = BufReader::new(cursor);
let (teff, grav_log) = read_ifixde_header(&mut reader).unwrap();
assert!((teff - 9750.0).abs() < 1.0);
assert!((grav_log - 4.0).abs() < 0.001);
}
}

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//! 诊断输出模块 - 打印输入标志和参数。
//!
//! 重构自 TLUSTY `nstout.f`。
//!
//! 功能:将程序的关键配置参数格式化输出到标准输出,用于诊断和调试。
use std::fmt::Write as FmtWrite;
/// NSTOUT 所需的参数集合。
///
/// 包含来自多个 COMMON 块的变量。
#[derive(Debug, Clone, Default)]
pub struct NstoutParams {
// === ITERAT.FOR 迭代参数 ===
pub isplin: i32,
pub irte: i32,
pub ibc: i32,
pub ilmcor: i32,
pub ilpsct: i32,
pub ilasct: i32,
pub djmax: f64,
pub ntrali: i32,
pub ipslte: i32,
pub icompt: i32,
pub izscal: i32,
pub ibche: i32,
pub ivisc: i32,
pub ifali: i32,
pub ifpopr: i32,
pub jali: i32,
pub ifrali: i32,
pub ifprec: i32,
pub ielcor: i32,
pub lchc: bool,
pub ichc: i32,
pub irsplt: i32,
pub iatref: i32,
pub modref: i32,
pub iacpp: i32,
pub iacpd: i32,
pub iflev: i32,
pub idlte: i32,
pub popzer: f64,
pub popzr2: f64,
pub radzer: f64,
pub nitzer: i32,
pub ifdiel: i32,
pub iover: i32,
pub itlas: i32,
pub niter: i32,
pub nlambd: i32,
// === BASICS.FOR 基本参数 ===
pub nd: i32,
pub jids: i32,
pub idmfix: i32,
pub nmu: i32,
// === MODELQ.FOR 模型参数 ===
pub nelsc: i32,
pub ihecor: i32,
pub ibfint: i32,
pub irder: i32,
pub chmax: f64,
pub ilder: i32,
pub ibpope: i32,
pub chmaxt: f64,
pub nlamt: i32,
// 更多迭代参数
pub intrpl: i32,
pub ichang: i32,
pub inhe: i32,
pub inre: i32,
pub inpc: i32,
pub inse: i32,
pub inmp: i32,
pub indl: i32,
pub ndre: i32,
pub taudiv: f64,
pub idlst: i32,
pub nretc: i32,
pub iconv: i32,
pub ipress: i32,
pub itemp: i32,
pub iopadd: i32,
pub irsct: i32,
pub iophmi: i32,
pub ioph2p: i32,
pub iacc: i32,
pub iacd: i32,
pub ksng: i32,
pub itek: i32,
pub orelax: f64,
pub iwinbl: i32,
pub icrsw: i32,
pub swpfac: f64,
pub swplim: f64,
pub swpinc: f64,
pub ifprd: i32,
pub xpdiv: f64,
// 物理参数
pub trad: f64,
pub wdil: f64,
pub hmix0: f64,
pub vtb: f64,
pub ipturb: i32,
pub xgrad: f64,
pub strl1: f64,
pub strl2: f64,
pub strlx: f64,
pub frcmax: f64,
pub frcmin: f64,
pub frlmax: f64,
pub frlmin: f64,
pub cfrmax: f64,
pub dftail: f64,
pub nftail: i32,
pub tsnu: f64,
pub vtnu: f64,
pub ddnu: f64,
pub ielnu: i32,
pub cnu1: f64,
pub cnu2: f64,
pub ispodf: i32,
pub dpsilg: f64,
pub dpsilt: f64,
pub dpsiln: f64,
pub dpsild: f64,
// 通信参数
pub icomst: i32,
pub icomde: i32,
pub icombc: i32,
pub icmdra: i32,
pub knish: i32,
pub ncfor1: i32,
pub ncfor2: i32,
pub nccoup: i32,
pub ncitot: i32,
pub ncfull: i32,
// === ODFPAR.FOR 灰大气参数 ===
pub ltgrey: bool,
pub taufir: f64,
pub taulas: f64,
pub abros0: f64,
pub tsurf: f64,
pub albave: f64,
pub abpla0: f64,
pub abpmin: f64,
pub dion0: f64,
pub ndgrey: i32,
pub idgrey: i32,
pub nconit: i32,
pub ipring: i32,
pub ihm: i32,
pub ih2: i32,
pub ih2p: i32,
}
/// 诊断输出结果。
#[derive(Debug, Clone)]
pub struct NstoutOutput {
/// 格式化后的输出文本
pub output: String,
/// 是否检测到不一致性
pub has_error: bool,
/// 错误消息(如果有)
pub error_message: Option<String>,
}
/// 格式化整数字段。
fn fmt_i(value: i32, width: usize) -> String {
format!("{:width$}", value, width = width)
}
/// 格式化浮点数字段。
fn fmt_f(value: f64, width: usize, decimals: usize) -> String {
format!("{:width$.decimals$}", value, width = width, decimals = decimals)
}
/// 格式化科学计数法字段。
fn fmt_e(value: f64, width: usize, decimals: usize) -> String {
if value == 0.0 {
format!("{:width$}", "0.0E+0", width = width)
} else {
format!("{:width$.decimals$E}", value, width = width, decimals = decimals)
}
}
/// 执行诊断输出。
///
/// # 参数
/// * `params` - 包含所有配置参数的结构体
///
/// # 返回值
/// 格式化后的输出文本和可能的错误信息
pub fn nstout(params: &NstoutParams) -> NstoutOutput {
let mut output = String::new();
let mut has_error = false;
let mut error_message = None;
// 处理 lchc 标志
let ichc = if params.lchc { 1 } else { params.ichc };
// 格式 602: 基本关键字参数
writeln!(
output,
"\n VALUES OF SOME KEYWORD PARAMETERS:\n =================================="
).unwrap();
writeln!(
output,
"ISPLIN={} IRTE ={} IBC ={} ILMCOR={} ILPSCT={}",
fmt_i(params.isplin, 6),
fmt_i(params.irte, 6),
fmt_i(params.ibc, 6),
fmt_i(params.ilmcor, 6),
fmt_i(params.ilpsct, 6)
).unwrap();
writeln!(
output,
"ILASCT={} DJMAX ={} NTRALI={} IPSLTE={}",
fmt_i(params.ilasct, 6),
fmt_f(params.djmax, 6, 3),
fmt_i(params.ntrali, 6),
fmt_i(params.ipslte, 6)
).unwrap();
writeln!(
output,
"ICOMPT={}",
fmt_i(params.icompt, 6)
).unwrap();
writeln!(
output,
"IZSCAL={} IBCHE ={} IVISC ={}",
fmt_i(params.izscal, 6),
fmt_i(params.ibche, 6),
fmt_i(params.ivisc, 6)
).unwrap();
writeln!(
output,
"IFALI ={} IFPOPR={} JALI ={} IFRALI={}",
fmt_i(params.ifali, 6),
fmt_i(params.ifpopr, 6),
fmt_i(params.jali, 6),
fmt_i(params.ifrali, 6)
).unwrap();
writeln!(
output,
"IFPREC={} IELCOR={} ICHC ={} IRSPLT={} IATREF={}",
fmt_i(params.ifprec, 6),
fmt_i(params.ielcor, 6),
fmt_i(ichc, 6),
fmt_i(params.irsplt, 6),
fmt_i(params.iatref, 6)
).unwrap();
writeln!(
output,
"MODREF={} IACPP ={} IACPD ={} IFLEV ={} IDLTE ={}",
fmt_i(params.modref, 6),
fmt_i(params.iacpp, 6),
fmt_i(params.iacpd, 6),
fmt_i(params.iflev, 6),
fmt_i(params.idlte, 6)
).unwrap();
writeln!(
output,
"POPZER={} POPZR2={} RADZER={} NITZER={} IFDIEL={}",
fmt_e(params.popzer, 6, 0),
fmt_e(params.popzr2, 6, 0),
fmt_e(params.radzer, 6, 0),
fmt_i(params.nitzer, 6),
fmt_i(params.ifdiel, 6)
).unwrap();
writeln!(
output,
"IOVER ={} ITLAS ={}",
fmt_i(params.iover, 6),
fmt_i(params.itlas, 6)
).unwrap();
writeln!(
output,
"NITER ={} NLAMBD={} ND ={}",
fmt_i(params.niter, 6),
fmt_i(params.nlambd, 6),
fmt_i(params.nd, 6)
).unwrap();
writeln!(
output,
"JIDS ={} IDMFIX={}",
fmt_i(params.jids, 6),
fmt_i(params.idmfix, 6)
).unwrap();
writeln!(
output,
"NMU ={}",
fmt_i(params.nmu, 6)
).unwrap();
writeln!(
output,
"NELSC ={} IHECOR={} IBFINT={} IRDER ={} CHMAX ={}",
fmt_i(params.nelsc, 6),
fmt_i(params.ihecor, 6),
fmt_i(params.ibfint, 6),
fmt_i(params.irder, 6),
fmt_f(params.chmax, 6, 3)
).unwrap();
writeln!(
output,
"ILDER ={} IBPOPE={} CHMAXT={} NLAMT ={}",
fmt_i(params.ilder, 6),
fmt_i(params.ibpope, 6),
fmt_f(params.chmaxt, 6, 3),
fmt_i(params.nlamt, 6)
).unwrap();
// 格式 603: 更多参数
writeln!(
output,
"INTRPL={} ICHANG={}",
fmt_i(params.intrpl, 6),
fmt_i(params.ichang, 6)
).unwrap();
writeln!(
output,
"INHE ={} INRE ={} INPC ={} INSE ={} INMP ={}",
fmt_i(params.inhe, 6),
fmt_i(params.inre, 6),
fmt_i(params.inpc, 6),
fmt_i(params.inse, 6),
fmt_i(params.inmp, 6)
).unwrap();
writeln!(
output,
"INDL ={} NDRE ={} TAUDIV={} IDLST ={} NRETC ={}",
fmt_i(params.indl, 6),
fmt_i(params.ndre, 6),
fmt_f(params.taudiv, 6, 3),
fmt_i(params.idlst, 6),
fmt_i(params.nretc, 6)
).unwrap();
writeln!(
output,
"ICONV ={} IPRESS={} ITEMP ={}",
fmt_i(params.iconv, 6),
fmt_i(params.ipress, 6),
fmt_i(params.itemp, 6)
).unwrap();
writeln!(
output,
"IOPADD={} IRSCT ={} IOPHMI={} IOPH2P={}",
fmt_i(params.iopadd, 6),
fmt_i(params.irsct, 6),
fmt_i(params.iophmi, 6),
fmt_i(params.ioph2p, 6)
).unwrap();
writeln!(
output,
"IACC ={} IACD ={} KSNG ={} ITEK ={} ORELAX={}",
fmt_i(params.iacc, 6),
fmt_i(params.iacd, 6),
fmt_i(params.ksng, 6),
fmt_i(params.itek, 6),
fmt_f(params.orelax, 6, 3)
).unwrap();
writeln!(
output,
"IWINBL={}",
fmt_i(params.iwinbl, 6)
).unwrap();
writeln!(
output,
"ICRSW ={} SWPFAC={} SWPLIM={} SWPINC={}",
fmt_i(params.icrsw, 6),
fmt_f(params.swpfac, 6, 3),
fmt_f(params.swplim, 6, 3),
fmt_f(params.swpinc, 6, 3)
).unwrap();
writeln!(
output,
"IFPRD ={} XPDIV ={}",
fmt_i(params.ifprd, 6),
fmt_f(params.xpdiv, 6, 1)
).unwrap();
// 格式 604: 物理参数
writeln!(
output,
"TRAD ={} WDIL ={}",
fmt_f(params.trad, 6, 0),
fmt_f(params.wdil, 5, 3)
).unwrap();
// VTB 输出时除以 1e5然后在旁边显示原始的 IPTURB
writeln!(
output,
"HMIX0 ={} VTB ={} {}",
fmt_f(params.hmix0, 6, 1),
fmt_f(params.vtb / 1.0e5, 6, 0),
fmt_i(params.ipturb, 6)
).unwrap();
writeln!(
output,
"XGRAD ={} STRL1 ={} STRL2 ={}",
fmt_f(params.xgrad, 6, 2),
fmt_e(params.strl1, 6, 0),
fmt_e(params.strl2, 6, 0)
).unwrap();
writeln!(
output,
"STRLX ={}",
fmt_e(params.strlx, 6, 0)
).unwrap();
writeln!(
output,
"FRCMAX={} FRCMIN={} FRLMAX={} FRLMIN={}",
fmt_e(params.frcmax, 6, 0),
fmt_e(params.frcmin, 6, 0),
fmt_e(params.frlmax, 6, 0),
fmt_e(params.frlmin, 6, 0)
).unwrap();
writeln!(
output,
"CFRMAX={}",
fmt_f(params.cfrmax, 6, 2)
).unwrap();
writeln!(
output,
"DFTAIL={} NFTAIL={}",
fmt_f(params.dftail, 6, 3),
fmt_i(params.nftail, 6)
).unwrap();
writeln!(
output,
"TSNU ={} VTNU ={} DDNU ={}",
fmt_f(params.tsnu, 6, 0),
fmt_f(params.vtnu / 1.0e5, 6, 2),
fmt_f(params.ddnu, 6, 3)
).unwrap();
writeln!(
output,
"IELNU ={} CNU1 ={} CNU2 ={}",
fmt_i(params.ielnu, 6),
fmt_f(params.cnu1, 6, 2),
fmt_f(params.cnu2, 6, 2)
).unwrap();
writeln!(
output,
"ISPODF={}",
fmt_i(params.ispodf, 6)
).unwrap();
writeln!(
output,
"DPSILG={} DPSILT={} DPSILN={} DPSILD={}",
fmt_f(params.dpsilg, 6, 2),
fmt_f(params.dpsilt, 6, 2),
fmt_f(params.dpsiln, 6, 2),
fmt_f(params.dpsild, 6, 2)
).unwrap();
// 格式 605: 通信参数
writeln!(
output,
"ICOMST={} ICOMDE={} ICOMBC={}",
fmt_i(params.icomst, 6),
fmt_i(params.icomde, 6),
fmt_i(params.icombc, 6)
).unwrap();
writeln!(
output,
"ICMDRA={} KNISH ={}",
fmt_i(params.icmdra, 6),
fmt_i(params.knish, 6)
).unwrap();
writeln!(
output,
"NCFOR1={} NCFOR2={} NCCOUP={} NCITOT={} NCFULL={}",
fmt_i(params.ncfor1, 6),
fmt_i(params.ncfor2, 6),
fmt_i(params.nccoup, 6),
fmt_i(params.ncitot, 6),
fmt_i(params.ncfull, 6)
).unwrap();
// 格式 606: 灰大气参数(仅当 LTGREY 为真)
if params.ltgrey {
writeln!(
output,
"TAUFIR={} TAULAS={} ABROS0={} TSURF ={} ALBAVE={}",
fmt_e(params.taufir, 6, 0),
fmt_f(params.taulas, 6, 1),
fmt_f(params.abros0, 6, 3),
fmt_f(params.tsurf, 6, 3),
fmt_f(params.albave, 6, 3)
).unwrap();
writeln!(
output,
"ABPLA0={} ABPMIN={}",
fmt_f(params.abpla0, 6, 3),
fmt_e(params.abpmin, 6, 0)
).unwrap();
writeln!(
output,
"DION0 ={} NDGREY={} IDGREY={} NCONIT={} IPRING={}",
fmt_f(params.dion0, 6, 3),
fmt_i(params.ndgrey, 6),
fmt_i(params.idgrey, 6),
fmt_i(params.nconit, 6),
fmt_i(params.ipring, 6)
).unwrap();
writeln!(
output,
"IHM ={} IH2 ={} IH2P ={}",
fmt_i(params.ihm, 6),
fmt_i(params.ih2, 6),
fmt_i(params.ih2p, 6)
).unwrap();
}
// 检查一致性
if params.ispodf >= 1 && params.ifprec == 0 {
has_error = true;
error_message = Some(format!(
"inconsistent ispodf and ipfrec: ispodf={}, ifprec={}",
params.ispodf, params.ifprec
));
}
NstoutOutput {
output,
has_error,
error_message,
}
}
#[cfg(test)]
mod tests {
use super::*;
#[test]
fn test_nstout_basic() {
let params = NstoutParams {
isplin: 1,
irte: 2,
ibc: 0,
ilmcor: 1,
ilpsct: 0,
ilasct: 1,
djmax: 0.5,
ntrali: 10,
ipslte: 1,
icompt: 0,
izscal: 1,
ibche: 0,
ivisc: 0,
ifali: 1,
ifpopr: 0,
jali: 5,
ifrali: 1,
ifprec: 1,
ielcor: 0,
lchc: true,
ichc: 0,
irsplt: 0,
iatref: 0,
modref: 0,
iacpp: 0,
iacpd: 0,
iflev: 1,
idlte: 0,
popzer: 1e-10,
popzr2: 1e-15,
radzer: 1e-10,
nitzer: 0,
ifdiel: 0,
iover: 0,
itlas: 0,
niter: 100,
nlambd: 50,
nd: 50,
jids: 0,
idmfix: 0,
nmu: 3,
nelsc: 2,
ihecor: 0,
ibfint: 0,
irder: 0,
chmax: 0.1,
ilder: 0,
ibpope: 0,
chmaxt: 0.2,
nlamt: 10,
intrpl: 1,
ichang: 0,
inhe: 1,
inre: 1,
inpc: 1,
inse: 0,
inmp: 0,
indl: 0,
ndre: 0,
taudiv: 10.0,
idlst: 0,
nretc: 0,
iconv: 1,
ipress: 1,
itemp: 1,
iopadd: 0,
irsct: 0,
iophmi: 0,
ioph2p: 0,
iacc: 0,
iacd: 0,
ksng: 0,
itek: 0,
orelax: 0.5,
iwinbl: 0,
icrsw: 0,
swpfac: 1.0,
swplim: 0.1,
swpinc: 0.01,
ifprd: 0,
xpdiv: 100.0,
trad: 35000.0,
wdil: 1.0,
hmix0: 0.0,
vtb: 0.0,
ipturb: 0,
xgrad: 0.0,
strl1: 0.0,
strl2: 0.0,
strlx: 0.0,
frcmax: 0.0,
frcmin: 0.0,
frlmax: 0.0,
frlmin: 0.0,
cfrmax: 0.0,
dftail: 0.0,
nftail: 0,
tsnu: 0.0,
vtnu: 0.0,
ddnu: 0.0,
ielnu: 0,
cnu1: 0.0,
cnu2: 0.0,
ispodf: 0,
dpsilg: 0.0,
dpsilt: 0.0,
dpsiln: 0.0,
dpsild: 0.0,
icomst: 0,
icomde: 0,
icombc: 0,
icmdra: 0,
knish: 0,
ncfor1: 0,
ncfor2: 0,
nccoup: 0,
ncitot: 0,
ncfull: 0,
ltgrey: false,
taufir: 0.0,
taulas: 0.0,
abros0: 0.0,
tsurf: 0.0,
albave: 0.0,
abpla0: 0.0,
abpmin: 0.0,
dion0: 0.0,
ndgrey: 0,
idgrey: 0,
nconit: 0,
ipring: 0,
ihm: 0,
ih2: 0,
ih2p: 0,
};
let result = nstout(&params);
assert!(!result.has_error);
assert!(result.output.contains("ISPLIN= 1"));
assert!(result.output.contains("CHC = 1")); // lchc=true -> ichc=1
assert!(!result.output.contains("TAUFIR")); // ltgrey=false
}
#[test]
fn test_nstout_ltgrey() {
let params = NstoutParams {
ltgrey: true,
taufir: 1e-5,
taulas: 100.0,
abros0: 0.4,
tsurf: 1.0,
albave: 0.0,
abpla0: 0.6,
abpmin: 1e-10,
dion0: 0.1,
ndgrey: 50,
idgrey: 1,
nconit: 10,
ipring: 0,
ihm: 1,
ih2: 0,
ih2p: 0,
..Default::default()
};
let result = nstout(&params);
assert!(result.output.contains("TAUFIR"));
assert!(result.output.contains("TAULAS"));
assert!(result.output.contains("NDGREY"));
}
#[test]
fn test_nstout_consistency_check() {
let params = NstoutParams {
ispodf: 1,
ifprec: 0, // 不一致ispodf>=1 但 ifprec=0
..Default::default()
};
let result = nstout(&params);
assert!(result.has_error);
assert!(result.error_message.is_some());
assert!(result.error_message.unwrap().contains("inconsistent"));
}
}

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//! Rayleigh 散射不透明度表初始化。
//!
//! 重构自 TLUSTY `rayini.f`
//!
//! 根据 `ifrayl` 参数决定操作:
//! - `ifrayl < 0`: 从文件读取 Rayleigh 散射表,然后调用 `rayset` 插值
//! - `ifrayl > 0`: 直接调用 `rayleigh` 计算截面
//! - `ifrayl == 0`: 不做任何事
use std::path::Path;
use super::{FortranReader, IoError, Result};
use crate::math::rayset::rayset;
use crate::math::rayleigh::{rayleigh, RayleighParams};
use crate::state::constants::{MDEPTH, MTABR, MTABT};
use crate::state::model::{EosPar, NumbOpac, RaySct, RayTbl, TabLop, Vectors};
use crate::state::config::BasNum;
/// Rayleigh 散射表数据(从文件读取)
#[derive(Debug, Clone)]
pub struct RayleighTableData {
/// 频率数
pub numfreq2: i32,
/// 温度表点数
pub numtemp: usize,
/// 密度表点数
pub numrho: usize,
/// 温度网格 (对数) [numtemp]
pub tempvec: Vec<f64>,
/// 密度网格 (对数) [numtemp][numrho]
pub rhomat: Vec<Vec<f64>>,
/// Rayleigh 散射表 (对数) [numtemp][numrho]
pub raytab: Vec<Vec<f64>>,
}
/// 从文件读取 Rayleigh 散射表。
///
/// # 参数
///
/// * `reader` - FortranReader 实例
/// * `numtemp_max` - 最大温度点数 (MTABT)
/// * `numrho_max` - 最大密度点数 (MTABR)
///
/// # 返回值
///
/// 读取的表数据
pub fn read_rayleigh_table<R: std::io::BufRead>(
reader: &mut FortranReader<R>,
numtemp_max: usize,
numrho_max: usize,
) -> Result<RayleighTableData> {
// 读取维度
let numfreq2: i32 = reader.read_value()?;
let numtemp: usize = reader.read_value()?;
let numrho: usize = reader.read_value()?;
// 验证维度不超过最大值
if numtemp > numtemp_max {
return Err(IoError::FormatError(format!(
"numtemp ({}) exceeds MTABT ({})",
numtemp, numtemp_max
)));
}
if numrho > numrho_max {
return Err(IoError::FormatError(format!(
"numrho ({}) exceeds MTABR ({})",
numrho, numrho_max
)));
}
// 读取温度向量 (对数值)
let tempvec = reader.read_array(numtemp)?;
// 读取密度矩阵 (按 Fortran 列优先顺序)
// Fortran: ((rhomat(i,j),j=1,numrho),i=1,numtemp)
// 即:对于每个 i=1..numtemp读取 numrho 个值
let mut rhomat = vec![vec![0.0; numrho]; numtemp];
for i in 0..numtemp {
for j in 0..numrho {
rhomat[i][j] = reader.read_value()?;
}
}
// 读取 Rayleigh 散射表
// Fortran: do j = 1, numrho; read(52,*) (raytab(i,j),i=1,numtemp); end do
// 即:对于每列 j读取 numtemp 个值
let mut raytab = vec![vec![0.0; numrho]; numtemp];
for j in 0..numrho {
for i in 0..numtemp {
raytab[i][j] = reader.read_value()?;
}
}
Ok(RayleighTableData {
numfreq2,
numtemp,
numrho,
tempvec,
rhomat,
raytab,
})
}
/// Rayleigh 初始化参数
pub struct RayiniParams<'a> {
/// 基本数值参数 (包含 ifrayl, nfreq)
pub basnum: &'a BasNum,
/// 不透明度表计数
pub numbopac: &'a mut NumbOpac,
/// 选表向量参数
pub vectors: &'a mut Vectors,
/// Rayleigh 散射表
pub raytbl: &'a mut RayTbl,
/// 表参数
pub tablop: &'a mut TabLop,
/// 模型深度
pub nd: usize,
/// 温度数组
pub temp: &'a [f64],
/// 密度数组
pub dens: &'a [f64],
}
/// Rayleigh 初始化结果(用于 ifrayl > 0 的情况)
pub struct RayiniOutput<'a> {
/// Rayleigh 散射截面 (用于 rayleigh 函数)
pub raysct: &'a mut RaySct,
/// 粒子数密度 (用于 rayleigh 函数)
pub eospar: &'a EosPar,
/// 频率数组
pub freq: &'a [f64],
/// 氢散射开关
pub irsche: i32,
/// H2 散射开关
pub irsch2: i32,
/// 分子标志
pub ifmol: i32,
}
/// Rayleigh 初始化(纯计算部分)。
///
/// 根据 `ifrayl` 的值执行不同操作:
/// - `ifrayl < 0`: 使用已读取的表数据调用 `rayset` 插值
/// - `ifrayl > 0`: 调用 `rayleigh` 计算截面
/// - `ifrayl == 0`: 不做任何事
///
/// # 参数
///
/// * `params` - 初始化参数
/// * `table_data` - 从文件读取的表数据 (仅当 ifrayl < 0 时需要)
pub fn rayini_pure(params: &mut RayiniParams, table_data: Option<&RayleighTableData>) {
let ifrayl = params.basnum.ifrayl;
if ifrayl < 0 {
// 从表数据进行插值
if let Some(data) = table_data {
// 更新维度参数
params.numbopac.numfreq = data.numfreq2;
params.numbopac.numtemp = data.numtemp as i32;
params.numbopac.numrho = data.numrho as i32;
// 复制温度和密度网格
for i in 0..data.numtemp {
params.vectors.tempvec[i] = data.tempvec[i];
for j in 0..data.numrho {
params.vectors.rhomat[i][j] = data.rhomat[i][j];
params.raytbl.raytab[i][j] = data.raytab[i][j];
}
}
// 计算表边界 (对数)
params.tablop.ttab1 = data.tempvec[0];
params.tablop.ttab2 = data.tempvec[data.numtemp - 1];
// 调用 rayset 进行插值
let mut raysc = vec![0.0; params.nd];
rayset(
params.nd,
params.temp,
params.dens,
data.numtemp,
data.numrho,
params.tablop.ttab1,
params.tablop.ttab2,
&data.tempvec,
&data.rhomat,
&data.raytab,
&mut raysc,
);
// 复制结果
params.raytbl.raysc[..params.nd].copy_from_slice(&raysc[..params.nd]);
}
}
// 注意: ifrayl > 0 的情况需要调用 rayini_with_rayleigh
}
/// Rayleigh 初始化(带 rayleigh 计算)。
///
/// 当 `ifrayl > 0` 时,调用 `rayleigh` 计算截面。
///
/// # 参数
///
/// * `output` - 输出参数 (包含 rayleigh 需要的数据)
/// * `nfreq` - 频率数
pub fn rayini_with_rayleigh(output: &mut RayiniOutput, nfreq: usize) {
let params = RayleighParams {
freq: output.freq,
nfreq,
irsche: output.irsche,
irsch2: output.irsch2,
ifmol: output.ifmol,
};
// 调用 rayleigh(mode=0) 初始化截面
rayleigh(0, 0, 0, &params, output.raysct, output.eospar);
}
/// 完整的 Rayleigh 初始化(带 I/O
///
/// 从文件读取表数据并执行初始化。
///
/// # 参数
///
/// * `file_path` - Rayleigh 散射表文件路径
/// * `params` - 初始化参数
///
/// # 返回值
///
/// 读取的表数据(如果 ifrayl < 0
pub fn rayini<P: AsRef<Path>>(
file_path: P,
params: &mut RayiniParams,
) -> Result<Option<RayleighTableData>> {
let ifrayl = params.basnum.ifrayl;
if ifrayl < 0 {
// 从文件读取表
let mut reader = FortranReader::from_file(file_path)?;
let data = read_rayleigh_table(&mut reader, MTABT, MTABR)?;
// 执行初始化
rayini_pure(params, Some(&data));
Ok(Some(data))
} else {
// ifrayl >= 0 不需要读取文件
Ok(None)
}
}
#[cfg(test)]
mod tests {
use super::*;
use std::io::Cursor;
fn create_test_table_data() -> String {
// 模拟 rayleigh.tab 文件格式
let mut s = String::new();
// 第一行: numfreq2, numtemp, numrho
s.push_str("100 3 2\n");
// 温度向量
s.push_str("8.00 8.69 9.21\n");
// 密度矩阵 (numtemp x numrho)
s.push_str("-12.0 -11.0\n");
s.push_str("-11.5 -10.5\n");
s.push_str("-11.0 -10.0\n");
// Rayleigh 散射表 (numrho 列,每列 numtemp 个值)
s.push_str("-20.0 -19.5 -19.0\n");
s.push_str("-19.0 -18.5 -18.0\n");
s
}
#[test]
fn test_read_rayleigh_table() {
let data = create_test_table_data();
let cursor = Cursor::new(data.as_bytes().to_vec());
let mut reader = FortranReader::new(std::io::BufReader::new(cursor));
let result = read_rayleigh_table(&mut reader, MTABT, MTABR).unwrap();
assert_eq!(result.numfreq2, 100);
assert_eq!(result.numtemp, 3);
assert_eq!(result.numrho, 2);
// 验证温度向量 (8.00 已经是对数值 ln(T))
assert!((result.tempvec[0] - 8.0).abs() < 1e-10);
// 验证密度矩阵
assert!((result.rhomat[0][0] - (-12.0)).abs() < 1e-10);
assert!((result.rhomat[2][1] - (-10.0)).abs() < 1e-10);
// 验证 Rayleigh 表
assert!((result.raytab[0][0] - (-20.0)).abs() < 1e-10);
assert!((result.raytab[2][1] - (-18.0)).abs() < 1e-10);
}
#[test]
fn test_rayini_pure_ifrayl_zero() {
let basnum = BasNum { ifrayl: 0, ..Default::default() };
let mut numbopac = NumbOpac::default();
let mut vectors = Vectors::default();
let mut raytbl = RayTbl::default();
let mut tablop = TabLop::default();
let temp = vec![6000.0, 7000.0];
let dens = vec![1e-10, 2e-10];
let mut params = RayiniParams {
basnum: &basnum,
numbopac: &mut numbopac,
vectors: &mut vectors,
raytbl: &mut raytbl,
tablop: &mut tablop,
nd: 2,
temp: &temp,
dens: &dens,
};
// ifrayl == 0 不应该做任何事
rayini_pure(&mut params, None);
// 验证参数未被修改
assert_eq!(params.numbopac.numfreq, 0);
}
#[test]
fn test_rayini_pure_ifrayl_negative() {
let basnum = BasNum { ifrayl: -1, ..Default::default() };
let mut numbopac = NumbOpac::default();
let mut vectors = Vectors::default();
let mut raytbl = RayTbl::default();
let mut tablop = TabLop::default();
let temp = vec![6000.0, 7000.0];
let dens = vec![1e-10, 2e-10];
let mut params = RayiniParams {
basnum: &basnum,
numbopac: &mut numbopac,
vectors: &mut vectors,
raytbl: &mut raytbl,
tablop: &mut tablop,
nd: 2,
temp: &temp,
dens: &dens,
};
// 创建测试表数据
let table_data = RayleighTableData {
numfreq2: 100,
numtemp: 3,
numrho: 2,
tempvec: vec![8.0_f64.ln(), 8.69_f64.ln(), 9.21_f64.ln()],
rhomat: vec![
vec![-12.0, -11.0],
vec![-11.5, -10.5],
vec![-11.0, -10.0],
],
raytab: vec![
vec![-20.0, -19.0],
vec![-19.5, -18.5],
vec![-19.0, -18.0],
],
};
rayini_pure(&mut params, Some(&table_data));
// 验证参数已更新
assert_eq!(params.numbopac.numfreq, 100);
assert_eq!(params.numbopac.numtemp, 3);
assert_eq!(params.numbopac.numrho, 2);
// 验证 raysc 已计算 (应该为正值)
for i in 0..params.nd {
assert!(params.raytbl.raysc[i] > 0.0, "raysc[{}] should be positive", i);
}
}
#[test]
fn test_rayini_with_rayleigh() {
let mut raysct = RaySct::default();
let eospar = EosPar::default();
let freq: Vec<f64> = (1..=10).map(|i| i as f64 * 1e14).collect();
let mut output = RayiniOutput {
raysct: &mut raysct,
eospar: &eospar,
freq: &freq,
irsche: 1,
irsch2: 1,
ifmol: 1,
};
rayini_with_rayleigh(&mut output, 10);
// 验证截面已计算
for i in 0..10 {
assert!(raysct.rcs[i] > 0.0, "rcs[{}] should be positive", i);
}
}
}

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//! 热力学表读取和初始化。
//!
//! 重构自 TLUSTY `SETTRM` 子程序。
//!
//! # 功能
//!
//! - 读取熵表 (stab.dat) 和压力表 (ptab.dat)
//! - 计算边缘热力学量
use super::{FortranReader, IoError, Result};
use crate::math::{prsent, PrsentParams, ThermTables};
use std::path::Path;
// 气体常数 (erg/mol/K)
const RCON: f64 = 8.31434e7;
/// 读取热力学表并填充 ThermTables 结构体。
///
/// # 参数
/// * `tables` - ThermTables 结构体可变引用
/// * `stab_path` - 熵表文件路径 (stab.dat)
/// * `ptab_path` - 压力表文件路径 (ptab.dat)
///
/// # 返回值
/// 成功返回 Ok(()),失败返回错误。
pub fn settrm<P: AsRef<Path>>(
tables: &mut ThermTables,
stab_path: P,
ptab_path: P,
) -> Result<()> {
// 读取熵表
read_stab(tables, stab_path)?;
// 读取压力表
read_ptab(tables, ptab_path)?;
// 计算边缘数组
compute_edge_arrays(tables)?;
Ok(())
}
/// 读取熵表 (stab.dat)
fn read_stab<P: AsRef<Path>>(tables: &mut ThermTables, path: P) -> Result<()> {
let mut reader = FortranReader::from_file(path)?;
// 读取头部参数
let _yhea: f64 = reader.read_value()?;
let index: usize = reader.read_value()?;
let r1: f64 = reader.read_value()?;
let r2: f64 = reader.read_value()?;
let t1: f64 = reader.read_value()?;
let t2: f64 = reader.read_value()?;
let t12: f64 = reader.read_value()?;
let t22: f64 = reader.read_value()?;
tables.index = index;
tables.r1 = r1;
tables.r2 = r2;
tables.t1 = t1;
tables.t2 = t2;
tables.t12 = t12;
tables.t22 = t22;
// 读取熵表数据 SL(INDEX, 100)
// Fortran 格式: 10F8.5,每行 10 个值
// 注意Fortran 列优先,但这里直接读取为行优先
for jr in 1..=index {
for jqs in 1..=10 {
let jl = 1 + (jqs - 1) * 10;
let ju = jl + 9;
for jq in jl..=ju {
let value: f64 = reader.read_value()?;
tables.sl[jr - 1][jq - 1] = value;
}
}
}
Ok(())
}
/// 读取压力表 (ptab.dat)
fn read_ptab<P: AsRef<Path>>(tables: &mut ThermTables, path: P) -> Result<()> {
let mut reader = FortranReader::from_file(path)?;
// 读取头部参数(与熵表相同格式)
let _yhea: f64 = reader.read_value()?;
let _index: usize = reader.read_value()?;
let _r1: f64 = reader.read_value()?;
let _r2: f64 = reader.read_value()?;
let _t1: f64 = reader.read_value()?;
let _t2: f64 = reader.read_value()?;
let _t12: f64 = reader.read_value()?;
let _t22: f64 = reader.read_value()?;
// 读取压力表数据 PL(INDEX, 100)
for jr in 1..=tables.index {
for jqp in 1..=10 {
let jl = 1 + (jqp - 1) * 10;
let ju = jl + 9;
for jq in jl..=ju {
let value: f64 = reader.read_value()?;
tables.pl[jr - 1][jq - 1] = value;
}
}
}
Ok(())
}
/// 计算边缘热力学数组
fn compute_edge_arrays(tables: &mut ThermTables) -> Result<()> {
// 计算参考密度和温度范围
let r = 1.5 * 10.0_f64.powf(tables.r1);
let tmin = 1.5 * 10.0_f64.powf(tables.t1);
let tmax = 0.9 * 10.0_f64.powf(tables.t2);
tables.redge = r;
for i in 1..=100 {
// 计算温度
let t_log = tables.t1 + (tables.t2 - tables.t1) * (i - 1) as f64 / 99.0;
let mut t = 10.0_f64.powf(t_log);
t = tmax.min(tmin.max(t));
tables.tedge[i - 1] = t;
let rho = r;
// 计算数值导数
let params1 = PrsentParams {
r: rho * 1.1,
t,
tables: tables as &ThermTables,
};
let out1 = prsent(&params1);
let p1 = out1.fp;
let s1 = out1.fs;
let params2 = PrsentParams {
r: rho,
t: t * 1.1,
tables: tables as &ThermTables,
};
let out2 = prsent(&params2);
let p2 = out2.fp;
let s2 = out2.fs;
let params0 = PrsentParams {
r: rho,
t,
tables: tables as &ThermTables,
};
let out0 = prsent(&params0);
let p0 = out0.fp;
let s0 = out0.fs;
// 转换单位
let s1 = RCON * s1;
let s2 = RCON * s2;
let s0 = RCON * s0;
// 计算导数
let dpdr = (p1 - p0) / (0.1 * rho);
let dpdt = (p2 - p0) / (0.1 * t);
let dsdt = (s2 - s0) / (0.1 * t);
let dsdr = (s1 - s0) / (0.1 * rho);
// 计算热力学量
let den = dpdr * dsdt - dpdt * dsdr;
let p = p0;
let s = s0 / RCON;
let _cv = t * dsdt;
let cp = t * den / dpdr;
let dq = dsdt * p / (den * rho);
let gamma = 1.0 / dq;
// 存储结果
tables.pedge[i - 1] = p;
tables.sedge[i - 1] = s;
tables.gammaedge[i - 1] = gamma;
}
Ok(())
}
/// 仅初始化表为默认值(不读取文件)。
///
/// 当数据文件不可用时使用。
pub fn settrm_default(tables: &mut ThermTables) {
*tables = ThermTables::default();
}
#[cfg(test)]
mod tests {
use super::*;
#[test]
fn test_settrm_default() {
let mut tables = ThermTables::default();
settrm_default(&mut tables);
assert_eq!(tables.index, 330);
assert_eq!(tables.r1, -10.0);
assert_eq!(tables.r2, 0.0);
}
#[test]
fn test_settrm_file_not_found() {
let mut tables = ThermTables::default();
let result = settrm(&mut tables, "/nonexistent/stab.dat", "/nonexistent/ptab.dat");
assert!(result.is_err());
}
#[test]
fn test_compute_edge_arrays() {
let mut tables = ThermTables::default();
// 填充一些合理的测试数据
for i in 0..330 {
for j in 0..100 {
tables.sl[i][j] = 10.0 + 0.01 * i as f64 + 0.1 * j as f64;
tables.pl[i][j] = 5.0 + 0.01 * i as f64 + 0.05 * j as f64;
}
}
// 计算边缘数组
let result = compute_edge_arrays(&mut tables);
assert!(result.is_ok());
// 检查边缘值是否有限(测试数据可能不真实,所以只检查有限性)
for i in 0..100 {
assert!(tables.tedge[i] > 0.0, "tedge[{}] = {} should be positive", i, tables.tedge[i]);
assert!(tables.pedge[i].is_finite(), "pedge[{}] = {} should be finite", i, tables.pedge[i]);
assert!(tables.sedge[i].is_finite(), "sedge[{}] = {} should be finite", i, tables.sedge[i]);
assert!(tables.gammaedge[i].is_finite(), "gammaedge[{}] = {} should be finite", i, tables.gammaedge[i]);
}
}
}

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//! 准分子不透明度计算Lyman alpha, beta, gamma 和 Balmer alpha
//!
//! 重构自 TLUSTY `allard.f`
//!
//! 计算氢线的准分子不透明度轮廓,基于 Allard 等人的数据表。
use crate::state::model::{CalphatD, CallardA, CallardB, CallardC, CallardG, ModelState};
// 归一化常数
// 8.8528e-29 * lambda_0^2 * f_ij
const XNORMA: f64 = 8.8528e-29 * 1215.6 * 1215.6 * 0.41618; // Lyman alpha
const XNORMB: f64 = 8.8528e-29 * 1025.73 * 1025.7 * 0.0791; // Lyman beta
const XNORMG: f64 = 8.8528e-29 * 972.53 * 972.53 * 0.0290; // Lyman gamma
const XNORMC: f64 = 8.8528e-29 * 6562.0 * 6562.0 * 0.6407; // Balmer alpha
/// 准分子不透明度线轮廓计算。
///
/// 计算 Lyman alpha, beta, gamma 和 Balmer alpha 线的准分子轮廓。
///
/// # 参数
///
/// * `xl` - 波长 (Å)
/// * `t` - 温度 (K)
/// * `hneutr` - 中性氢粒子密度 (cm⁻³)
/// * `hcharg` - 电离氢粒子密度 (cm⁻³)
/// * `iq` - 下能级量子数
/// * `jq` - 上能级量子数
/// - iq=1, jq=2: Lyman alpha
/// - iq=1, jq=3: Lyman beta
/// - iq=1, jq=4: Lyman gamma
/// - iq=2, jq=3: Balmer alpha
/// * `model` - 模型状态(包含 Allard 数据表)
///
/// # 返回值
///
/// 返回归一化的线轮廓值。如果波长超出范围或其他条件不满足,返回 0.0。
pub fn allard(
xl: f64,
t: f64,
hneutr: f64,
hcharg: f64,
iq: i32,
jq: i32,
model: &ModelState,
) -> f64 {
let mut prof = 0.0;
// Lyman alpha
if iq == 1 && jq == 2 {
if model.quasun.nunalp < 0 {
// 使用温度相关计算
return allardt_temp(xl, t, hneutr, hcharg, &model.calphatd);
} else {
prof = lyman_alpha(xl, hneutr, hcharg, &model.callarda);
}
}
// Lyman beta
else if iq == 1 && jq == 3 {
if model.callardb.nxbet == 0 {
return 0.0;
}
prof = lyman_beta(xl, hneutr, hcharg, &model.callardb);
}
// Lyman gamma
else if iq == 1 && jq == 4 {
if model.callardg.nxgam == 0 {
return 0.0;
}
prof = lyman_gamma(xl, hneutr, hcharg, &model.callardg);
}
// Balmer alpha
else if iq == 2 && jq == 3 {
prof = balmer_alpha(xl, hcharg, &model.callardc);
}
prof
}
/// Lyman alpha 线轮廓计算。
fn lyman_alpha(xl: f64, hneutr: f64, hcharg: f64, data: &CallardA) -> f64 {
let nxalp = data.nxalp as usize;
// 检查波长范围
if xl < data.xlalp[0] || xl > data.xlalp[nxalp - 1] {
return 0.0;
}
// 计算归一化密度
let vn1 = hneutr / data.stnnea;
let vn2 = hcharg / data.stncha;
let vns = vn1 * data.vneua + vn2 * data.vchaa;
// 检查密度是否过高(只警告一次)
// 注意:原始 Fortran 代码有警告输出,这里保留标志检查但不输出
// if data.iwarna == 0 && (vn1 * data.vneua > 0.3 || vn2 * data.vchaa > 0.3) {
// // 可以在这里添加警告逻辑
// }
let vn11 = vn1 * vn1;
let vn22 = vn2 * vn2;
let vn12 = vn1 * vn2;
let xnorm = 1.0 / (1.0 + vns + 0.5 * vns * vns);
// 二分查找波长索引
let j = binary_search(xl, &data.xlalp, nxalp);
// 线性插值
let a1 = (xl - data.xlalp[j - 1]) / (data.xlalp[j] - data.xlalp[j - 1]);
let p1 = vn1 * ((1.0 - a1) * data.plalp[j - 1][0] + a1 * data.plalp[j][0]);
let p11 = vn11 * ((1.0 - a1) * data.plalp[j - 1][1] + a1 * data.plalp[j][1]);
let p2 = vn2 * ((1.0 - a1) * data.plalp[j - 1][2] + a1 * data.plalp[j][2]);
let p22 = vn22 * ((1.0 - a1) * data.plalp[j - 1][3] + a1 * data.plalp[j][3]);
let p12 = vn12 * ((1.0 - a1) * data.plalp[j - 1][4] + a1 * data.plalp[j][4]);
(p1 + p2 + p11 + p22 + p12) * xnorm * XNORMA
}
/// Lyman beta 线轮廓计算。
fn lyman_beta(xl: f64, hneutr: f64, hcharg: f64, data: &CallardB) -> f64 {
let nxbet = data.nxbet as usize;
// 检查波长范围
if xl < data.xlbet[0] || xl > data.xlbet[nxbet - 1] {
return 0.0;
}
// 计算归一化密度
let vn1 = hneutr / data.stnneb;
let vn2 = hcharg / data.stnchb;
let vns = vn1 * data.vneub + vn2 * data.vchab;
let vn11 = vn1 * vn1;
let vn22 = vn2 * vn2;
let vn12 = vn1 * vn2;
let xnorm = 1.0 / (1.0 + vns + 0.5 * vns * vns);
// 二分查找波长索引
let j = binary_search(xl, &data.xlbet, nxbet);
// 线性插值
let a1 = (xl - data.xlbet[j - 1]) / (data.xlbet[j] - data.xlbet[j - 1]);
let p1 = vn1 * ((1.0 - a1) * data.plbet[j - 1][0] + a1 * data.plbet[j][0]);
let p11 = vn11 * ((1.0 - a1) * data.plbet[j - 1][1] + a1 * data.plbet[j][1]);
let p2 = vn2 * ((1.0 - a1) * data.plbet[j - 1][2] + a1 * data.plbet[j][2]);
let p22 = vn22 * ((1.0 - a1) * data.plbet[j - 1][3] + a1 * data.plbet[j][3]);
let p12 = vn12 * ((1.0 - a1) * data.plbet[j - 1][4] + a1 * data.plbet[j][4]);
(p1 + p2 + p11 + p22 + p12) * xnorm * XNORMB
}
/// Lyman gamma 线轮廓计算。
fn lyman_gamma(xl: f64, hneutr: f64, hcharg: f64, data: &CallardG) -> f64 {
let nxgam = data.nxgam as usize;
// 检查波长范围
if xl < data.xlgam[0] || xl > data.xlgam[nxgam - 1] {
return 0.0;
}
// 计算归一化密度
let vn1 = hneutr / data.stnneg;
let vn2 = hcharg / data.stnchg;
let vns = vn1 * data.vneug + vn2 * data.vchag;
let vn11 = vn1 * vn1;
let vn22 = vn2 * vn2;
let vn12 = vn1 * vn2;
let xnorm = 1.0 / (1.0 + vns + 0.5 * vns * vns);
// 二分查找波长索引
let j = binary_search(xl, &data.xlgam, nxgam);
// 线性插值
let a1 = (xl - data.xlgam[j - 1]) / (data.xlgam[j] - data.xlgam[j - 1]);
let p1 = vn1 * ((1.0 - a1) * data.plgam[j - 1][0] + a1 * data.plgam[j][0]);
let p11 = vn11 * ((1.0 - a1) * data.plgam[j - 1][1] + a1 * data.plgam[j][1]);
let p2 = vn2 * ((1.0 - a1) * data.plgam[j - 1][2] + a1 * data.plgam[j][2]);
let p22 = vn22 * ((1.0 - a1) * data.plgam[j - 1][3] + a1 * data.plgam[j][3]);
let p12 = vn12 * ((1.0 - a1) * data.plgam[j - 1][4] + a1 * data.plgam[j][4]);
(p1 + p2 + p11 + p22 + p12) * xnorm * XNORMG
}
/// Balmer alpha 线轮廓计算。
fn balmer_alpha(xl: f64, hcharg: f64, data: &CallardC) -> f64 {
let nxbal = data.nxbal as usize;
// 检查波长范围
if xl < data.xlbal[0] || xl > data.xlbal[nxbal - 1] {
return 0.0;
}
// Balmer alpha 只考虑电离氢
let vn1 = 0.0;
let vn2 = hcharg / data.stnchc;
let vns = vn1 * data.vneuc + vn2 * data.vchac;
let vn11 = vn1 * vn1;
let vn22 = vn2 * vn2;
let vn12 = vn1 * vn2;
let xnorm = 1.0 / (1.0 + vns + 0.5 * vns * vns);
// 二分查找波长索引
let j = binary_search(xl, &data.xlbal, nxbal);
// 线性插值
let a1 = (xl - data.xlbal[j - 1]) / (data.xlbal[j] - data.xlbal[j - 1]);
let p1 = vn1 * ((1.0 - a1) * data.plbal[j - 1][0] + a1 * data.plbal[j][0]);
let p11 = vn11 * ((1.0 - a1) * data.plbal[j - 1][1] + a1 * data.plbal[j][1]);
let p2 = vn2 * ((1.0 - a1) * data.plbal[j - 1][2] + a1 * data.plbal[j][2]);
let p22 = vn22 * ((1.0 - a1) * data.plbal[j - 1][3] + a1 * data.plbal[j][3]);
let p12 = vn12 * ((1.0 - a1) * data.plbal[j - 1][4] + a1 * data.plbal[j][4]);
(p1 + p2 + p11 + p22 + p12) * xnorm * XNORMC
}
/// 温度相关的 Lyman alpha 线轮廓计算。
///
/// 当 nunalp < 0 时使用此函数。
fn allardt_temp(xl: f64, t: f64, hneutr: f64, hcharg: f64, data: &CalphatD) -> f64 {
let ntalpd = data.ntalpd as usize;
// 找到接近实际温度的两个部分表
let mut it0 = 0usize;
for it in 1..=ntalpd {
it0 = it;
if t < data.talpd[it - 1] {
it0 = it - 1;
break;
}
}
// 处理边界情况
if it0 == 0 {
it0 = 1;
return compute_single_table_temp(xl, hneutr, hcharg, it0 - 1, data);
}
if it0 >= ntalpd {
it0 = ntalpd;
return compute_single_table_temp(xl, hneutr, hcharg, it0 - 1, data);
}
// 在不同温度的表之间进行插值
let prof0 = compute_single_table_temp(xl, hneutr, hcharg, it0 - 1, data);
if prof0 == 0.0 {
return 0.0;
}
let prof1 = compute_single_table_temp(xl, hneutr, hcharg, it0, data);
if prof1 == 0.0 {
return 0.0;
}
// 温度插值
let dt = data.talpd[it0] - data.talpd[it0 - 1];
if dt.abs() < 1e-10 {
prof0
} else {
(prof0 * (data.talpd[it0] - t) + prof1 * (t - data.talpd[it0 - 1])) / dt
}
}
/// 计算单个温度表的轮廓值(温度相关版本)。
fn compute_single_table_temp(
xl: f64,
hneutr: f64,
hcharg: f64,
it_idx: usize,
data: &CalphatD,
) -> f64 {
let nx = data.nxalpd[it_idx] as usize;
if nx == 0 {
return 0.0;
}
// 检查波长是否在范围内
if xl < data.xlalpd[0][it_idx] || xl > data.xlalpd[nx - 1][it_idx] {
return 0.0;
}
// 计算归一化密度
let vn1 = hneutr / data.stnead[it_idx];
let vn2 = hcharg / data.stnchd[it_idx];
let vns = vn1 * data.vneuad[it_idx] + vn2 * data.vchaad[it_idx];
let vn11 = vn1 * vn1;
let vn22 = vn2 * vn2;
let vn12 = vn1 * vn2;
let xnorm = 1.0 / (1.0 + vns + 0.5 * vns * vns);
// 二分查找波长索引
let mut jl = 0usize;
let mut ju = nx + 1;
while ju - jl > 1 {
let jm = (ju + jl) / 2;
if xl > data.xlalpd[jm - 1][it_idx] {
jl = jm;
} else {
ju = jm;
}
}
let j = if jl == 0 { 1 } else if jl == nx { nx - 1 } else { jl };
// 线性插值
let a1 = (xl - data.xlalpd[j - 1][it_idx])
/ (data.xlalpd[j][it_idx] - data.xlalpd[j - 1][it_idx]);
let p1 = vn1 * ((1.0 - a1) * data.plalpd[j - 1][0][it_idx] + a1 * data.plalpd[j][0][it_idx]);
let p11 = vn11 * ((1.0 - a1) * data.plalpd[j - 1][1][it_idx] + a1 * data.plalpd[j][1][it_idx]);
let p2 = vn2 * ((1.0 - a1) * data.plalpd[j - 1][2][it_idx] + a1 * data.plalpd[j][2][it_idx]);
let p22 = vn22 * ((1.0 - a1) * data.plalpd[j - 1][3][it_idx] + a1 * data.plalpd[j][3][it_idx]);
let p12 = vn12 * ((1.0 - a1) * data.plalpd[j - 1][4][it_idx] + a1 * data.plalpd[j][4][it_idx]);
(p1 + p2 + p11 + p22 + p12) * xnorm * XNORMA
}
/// 二分查找波长索引。
///
/// 返回索引 j使得 x[j-1] <= xl < x[j]。
/// Fortran 原始代码使用的是 1-indexed。
fn binary_search(xl: f64, x: &[f64], n: usize) -> usize {
let mut jl = 0usize;
let mut ju = n + 1;
// 判断数组是升序还是降序
let ascending = x[n - 1] > x[0];
while ju - jl > 1 {
let jm = (ju + jl) / 2;
if ascending == (xl > x[jm - 1]) {
jl = jm;
} else {
ju = jm;
}
}
// 边界检查
if jl == 0 {
1
} else if jl == n {
n - 1
} else {
jl
}
}
#[cfg(test)]
mod tests {
use super::*;
use approx::assert_relative_eq;
fn create_test_callard_a() -> CallardA {
let mut data = CallardA::default();
data.nxalp = 3;
data.xlalp[0] = 1210.0;
data.xlalp[1] = 1215.0;
data.xlalp[2] = 1220.0;
data.stnnea = 1e14;
data.stncha = 1e12;
data.vneua = 1.0;
data.vchaa = 1.0;
data.iwarna = 1; // 禁用警告
for i in 0..3 {
for j in 0..5 {
data.plalp[i][j] = 1e-20;
}
}
data
}
fn create_test_callard_b() -> CallardB {
let mut data = CallardB::default();
data.nxbet = 3;
data.xlbet[0] = 1020.0;
data.xlbet[1] = 1025.0;
data.xlbet[2] = 1030.0;
data.stnneb = 1e14;
data.stnchb = 1e12;
data.vneub = 1.0;
data.vchab = 1.0;
data.iwarnb = 1;
for i in 0..3 {
for j in 0..5 {
data.plbet[i][j] = 1e-20;
}
}
data
}
fn create_test_callard_g() -> CallardG {
let mut data = CallardG::default();
data.nxgam = 3;
data.xlgam[0] = 970.0;
data.xlgam[1] = 972.0;
data.xlgam[2] = 975.0;
data.stnneg = 1e14;
data.stnchg = 1e12;
data.vneug = 1.0;
data.vchag = 1.0;
data.iwarng = 1;
for i in 0..3 {
for j in 0..5 {
data.plgam[i][j] = 1e-20;
}
}
data
}
fn create_test_callard_c() -> CallardC {
let mut data = CallardC::default();
data.nxbal = 3;
data.xlbal[0] = 6550.0;
data.xlbal[1] = 6562.0;
data.xlbal[2] = 6580.0;
data.stnchc = 1e12;
data.vneuc = 1.0;
data.vchac = 1.0;
for i in 0..3 {
for j in 0..5 {
data.plbal[i][j] = 1e-20;
}
}
data
}
fn create_test_model() -> ModelState {
let mut model = ModelState::default();
model.callarda = create_test_callard_a();
model.callardb = create_test_callard_b();
model.callardg = create_test_callard_g();
model.callardc = create_test_callard_c();
model.quasun.nunalp = 0; // 使用非温度相关计算
model
}
#[test]
fn test_binary_search() {
let x = vec![1210.0, 1215.0, 1220.0];
// 升序数组
let j = binary_search(1212.0, &x, 3);
assert_eq!(j, 1);
let j = binary_search(1217.0, &x, 3);
assert_eq!(j, 2);
}
#[test]
fn test_allard_lyman_alpha_in_range() {
let model = create_test_model();
let prof = allard(1215.0, 10000.0, 1e14, 1e12, 1, 2, &model);
assert!(prof > 0.0);
}
#[test]
fn test_allard_lyman_alpha_out_of_range() {
let model = create_test_model();
let prof = allard(1000.0, 10000.0, 1e14, 1e12, 1, 2, &model);
assert_relative_eq!(prof, 0.0, epsilon = 1e-30);
}
#[test]
fn test_allard_lyman_beta_in_range() {
let model = create_test_model();
let prof = allard(1025.0, 10000.0, 1e14, 1e12, 1, 3, &model);
assert!(prof > 0.0);
}
#[test]
fn test_allard_lyman_gamma_in_range() {
let model = create_test_model();
let prof = allard(972.0, 10000.0, 1e14, 1e12, 1, 4, &model);
assert!(prof > 0.0);
}
#[test]
fn test_allard_balmer_alpha_in_range() {
let model = create_test_model();
let prof = allard(6562.0, 10000.0, 1e14, 1e12, 2, 3, &model);
assert!(prof >= 0.0); // Balmer alpha 只考虑电离氢
}
#[test]
fn test_allard_invalid_transition() {
let model = create_test_model();
// 无效的量子数组合
let prof = allard(6562.0, 10000.0, 1e14, 1e12, 3, 4, &model);
assert_relative_eq!(prof, 0.0, epsilon = 1e-30);
}
}

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//! B 矩阵统计平衡方程部分。
//!
//! 重构自 TLUSTY `BPOP` 子程序。
//!
//! # 功能
//!
//! - 计算 B 矩阵中对应于统计平衡方程的部分
//! - 处理 (NFREQE+INSE)-th 到 (NFREQE+INSE+NLVEXP-1)-th 行
//! - 处理电荷守恒方程,即 (NFREQE+INPC)-th 行
//!
//! # 参考文献
//!
//! Mihalas, Stellar Atmospheres, 1978, pp. 143-145
//!
//! # 调用的子程序
//!
//! - RATMAT: 计算速率矩阵
//! - LEVSOL: 求解能级方程
//! - LEVGRP: 能级分组
//! - MATINV: 矩阵求逆
//! - BPOPE: B 矩阵 E 部分(显式频率)
//! - BPOPF: B 矩阵 F 部分(占据数行)
//! - BPOPT: B 矩阵 T 部分(温度相关)
//! - BPOPC: B 矩阵 C 部分(电荷守恒)
use crate::state::arrays::{BpoCom, MainArrays};
use crate::state::atomic::AtomicData;
use crate::state::config::TlustyConfig;
use crate::state::constants::MLEVEL;
use crate::state::iterat::IterControl;
use crate::state::model::ModelState;
use crate::state::alipar::FixAlp;
use super::matinv;
// ============================================================================
// 输入/输出结构体
// ============================================================================
/// BPOP 输入参数
pub struct BpopParams {
/// 深度索引 (1-indexed)
pub id: usize,
}
/// BPOP 输出
pub struct BpopOutput {
/// 是否执行了计算
pub computed: bool,
}
// ============================================================================
// 主函数
// ============================================================================
/// 计算 B 矩阵的统计平衡方程部分。
///
/// # 参数
///
/// * `params` - 输入参数(主要是深度索引 ID
/// * `config` - TLUSTY 配置
/// * `atomic` - 原子数据
/// * `model` - 模型状态
/// * `iterat` - 迭代控制
/// * `arrays` - 主计算数组
/// * `bpocom` - BPOCOM 数组
/// * `fixalp` - ALI 固定参数
///
/// # 算法说明
///
/// BPOP 是 TLUSTY 中的关键子程序之一,负责计算统计平衡方程对应的
/// 矩阵元素。主要步骤:
///
/// 1. 初始化辅助数组 ATT 和 ANN
/// 2. 如果非 LTE 且特定条件满足,调用 RATMAT 和 LEVSOL
/// 3. 调用 LEVGRP 进行能级分组
/// 4. 调用 RATMAT 计算速率矩阵
/// 5. 如果需要,调用 MATINV 求逆矩阵
/// 6. 调用 BPOPE, BPOPF, BPOPT, BPOPC 计算各部分
/// 7. 重置小种群的矩阵元素
pub fn bpop(
params: &BpopParams,
config: &mut TlustyConfig,
atomic: &mut AtomicData,
model: &mut ModelState,
iterat: &IterControl,
arrays: &mut MainArrays,
bpocom: &mut BpoCom,
fixalp: &FixAlp,
) -> BpopOutput {
let id = params.id;
let id_idx = id - 1; // 转换为 0-indexed
// 从配置中提取常用参数
let ioptab = config.basnum.ioptab;
let nlevel = config.basnum.nlevel as usize;
let nlvexp = atomic.levpar.nlvexp as usize;
let nfreqe = config.basnum.nfreqe as usize;
let _nion = config.basnum.nion as usize;
let inse = config.matkey.inse as i32;
let inpc = config.matkey.inpc;
let idlte = config.basnum.idlte;
let lte = config.inppar.lte;
let ifpopr = iterat.chnad.ibpope;
let ipslte = config.basnum.ipslte;
let ibpope = iterat.chnad.ibpope;
// 如果 ioptab < 0直接返回
if ioptab < 0 {
return BpopOutput { computed: false };
}
// ================================================================
// 步骤 1: 初始化 ATT 和 ANN 数组
// ================================================================
// Fortran: DO I=1,NLVEXP; ATT(I)=0.; ANN(I)=0.; END DO
for i in 0..nlvexp {
bpocom.att[i] = 0.0;
bpocom.ann[i] = 0.0;
}
// ================================================================
// 步骤 2: 特殊情况处理(非 LTE + IFPOPR=5 + IPSLTE=0
// ================================================================
// Fortran: IF(.NOT.LTE .AND. IFPOPR.EQ.5.AND.IPSLTE.EQ.0) THEN
if !lte && ifpopr == 5 && ipslte == 0 {
// 调用 RATMAT 获取速率矩阵
let mut iifor = atomic.levpar.iifor.clone();
let mut ratmat_params = super::ratmat::RatmatParams {
id,
iical: &mut iifor,
imode: 0,
};
let ratmat_output = super::ratmat::ratmat(
&mut ratmat_params,
config,
atomic,
model,
iterat,
);
// 复制结果到 ESEMAT 和 BESE
for i in 0..nlevel {
bpocom.bese[i] = ratmat_output.b[i];
for j in 0..nlevel {
bpocom.esemat[i][j] = ratmat_output.a[i][j];
}
}
// 调用 LEVSOL 求解能级方程
let mut a_flat = vec![0.0; MLEVEL * MLEVEL];
let mut b_flat = vec![0.0; MLEVEL];
let mut popp = vec![0.0; MLEVEL];
for i in 0..nlevel {
b_flat[i] = bpocom.bese[i];
for j in 0..nlevel {
a_flat[i * MLEVEL + j] = bpocom.esemat[i][j];
}
}
let nlvfor = nlevel;
super::levsol::levsol(
&mut a_flat,
&mut b_flat,
&mut popp,
&atomic.levpar.iifor,
nlvfor,
0,
&config.basnum,
&config.inppar,
&atomic.atopar,
);
// 更新 SBPSI 和 BFAC
// Fortran: DO I=1,NLEVEL
// II=IIEXP(I)
// IF(II.EQ.0.AND.IMODL(I).EQ.6) THEN
// III=ILTREF(I,ID)
// SBPSI(I,ID)=POPP(I)/POPP(III)
// END IF
// END DO
for i in 0..nlevel {
let ii = atomic.levpar.iiexp[i];
if ii == 0 && atomic.levpar.imodl[i] == 6 {
let iii = model.levref.iltref[i][id_idx] as usize;
if iii > 0 && iii <= nlevel && popp[iii - 1] != 0.0 {
model.levref.sbpsi[i][id_idx] = popp[i] / popp[iii - 1];
}
}
}
// 更新 BFAC
// Fortran: DO ION=1,NION
// DO I=NFIRST(ION),NLAST(ION)
// SBW(I)=ELEC(ID)*SBF(I)*WOP(I,ID)
// IF(POPUL(NNEXT(ION),ID).GT.0..AND.IPZERO(I,ID).EQ.0)
// * BFAC(I,ID)=POPP(I)/(POPP(NNEXT(ION))*SBW(I))
// END DO
// END DO
let nion = config.basnum.nion as usize;
for ion in 0..nion {
let nfirst = atomic.ionpar.nfirst[ion] as usize;
let nlast = atomic.ionpar.nlast[ion] as usize;
let nnext = atomic.ionpar.nnext[ion] as usize;
if nfirst > 0 && nlast >= nfirst {
for i in (nfirst - 1)..nlast.min(nlevel) {
let sbw = model.modpar.elec[id_idx]
* model.levpop.sbf[i]
* model.wmcomp.wop[i][id_idx];
if nnext > 0
&& nnext <= nlevel
&& model.levpop.popul[nnext - 1][id_idx] > 0.0
&& model.popzr0.ipzero[i][id_idx] == 0
&& sbw != 0.0
{
model.levpop.bfac[i][id_idx] =
popp[i] / (popp[nnext - 1] * sbw);
}
}
}
}
}
// ================================================================
// 步骤 3: 调用 LEVGRP
// ================================================================
// Fortran: CALL LEVGRP(ID,IIEXP,0,POPP)
// 注意levgrp 有自己的参数结构体,这里简化处理
// 在完整实现中,需要正确构造 LevgrpParams
// ================================================================
// 步骤 4: 调用 RATMAT
// ================================================================
// Fortran: CALL RATMAT(ID,IIEXP,0,ESEMAT,BESE)
let mut iical = atomic.levpar.iiexp.clone();
let mut ratmat_params = super::ratmat::RatmatParams {
id,
iical: &mut iical,
imode: 0,
};
let ratmat_output = super::ratmat::ratmat(
&mut ratmat_params,
config,
atomic,
model,
iterat,
);
// 复制结果到 ESEMAT 和 BESE
for i in 0..nlevel {
bpocom.bese[i] = ratmat_output.b[i];
for j in 0..nlevel {
bpocom.esemat[i][j] = ratmat_output.a[i][j];
}
}
// ================================================================
// 步骤 5: 如果 IFPOPR <= 3调用 MATINV 求逆矩阵
// ================================================================
// Fortran: IF(IFPOPR.LE.3) CALL MATINV(ESEMAT,NLVEXP,MLEVEL)
if ifpopr <= 3 {
let mut esemat_flat = vec![0.0; MLEVEL * MLEVEL];
for i in 0..nlevel {
for j in 0..nlevel {
esemat_flat[i * MLEVEL + j] = bpocom.esemat[i][j];
}
}
matinv(&mut esemat_flat, nlvexp);
// 将结果复制回 ESEMAT
for i in 0..nlevel {
for j in 0..nlevel {
bpocom.esemat[i][j] = esemat_flat[i * MLEVEL + j];
}
}
}
// ================================================================
// 步骤 6: 调用 BPOPE, BPOPF, BPOPT, BPOPC
// ================================================================
// Fortran: if(ipslte.eq.0) then
// IF(.NOT.LTE.AND.IBPOPE.GT.0.AND.ID.LT.IDLTE) THEN
// CALL BPOPE(ID)
// CALL BPOPF(ID)
// END IF
// end if
// CALL BPOPT(ID)
// IF(INPC.GT.0) CALL BPOPC(ID)
if ipslte == 0 {
if !lte && ibpope > 0 && (id as i32) < idlte {
// 调用 BPOPE
// 注意BPOPE 需要完整的参数,这里简化处理
// 调用 BPOPF
let bpopf_params = super::bpopf::BpopfParams {
nfreqe,
inse,
inre: config.matkey.inre,
inpc: config.matkey.inpc,
nlvexp,
ifpopr,
ifali: config.basnum.jali,
id,
crsw: &model.modpar.alab,
};
super::bpopf::bpopf(&bpopf_params, arrays, fixalp, bpocom);
}
}
// 调用 BPOPT
// 注意BPOPT 需要完整的参数,这里简化处理
// 在完整实现中,需要正确构造 BpoptParams
// 调用 BPOPC如果 INPC > 0
// 注意BPOPC 需要完整的参数,这里简化处理
// 在完整实现中,需要正确构造 BpopcParams
// ================================================================
// 步骤 7: 重置"小"种群的矩阵元素
// ================================================================
// Fortran: DO I=1,NLVEXP
// IF(IGZERO(I,ID).NE.0) THEN
// DO J=1,NLVEXP
// B(NFREQE+INSE-1+I,NFREQE+INSE-1+J)=0.
// END DO
// B(NFREQE+INSE-1+I,NFREQE+INSE-1+I)=1.
// VECL(NFREQE+INSE-1+I)=0.
// END IF
// END DO
// 注意Fortran 使用 1-indexed所以 NFREQE+INSE-1 是起始索引
// 在 Rust 中,我们使用 0-indexed所以需要调整
// 如果 nfreqe 或 inse 为 0需要特殊处理
let nse = if nfreqe > 0 || (inse as usize) > 0 {
nfreqe + (inse as usize).saturating_sub(1)
} else {
0
};
for i in 0..nlvexp {
if model.popzr0.igzero[i][id_idx] != 0 {
// 重置行
for j in 0..nlvexp {
arrays.b[nse + i][nse + j] = 0.0;
}
// 设置对角元素为 1
arrays.b[nse + i][nse + i] = 1.0;
// 重置向量元素
arrays.vecl[nse + i] = 0.0;
}
}
BpopOutput { computed: true }
}
#[cfg(test)]
mod tests {
use super::*;
use approx::assert_relative_eq;
#[test]
fn test_bpop_skip_if_ioptab_negative() {
// 测试当 ioptab < 0 时跳过计算
let mut config = TlustyConfig::new();
config.basnum.ioptab = -1;
let mut atomic = AtomicData::new();
let mut model = ModelState::default();
let iterat = IterControl::new();
let mut arrays = MainArrays::default();
let mut bpocom = BpoCom::new();
let fixalp = FixAlp::default();
let params = BpopParams { id: 1 };
let result = bpop(
&params,
&mut config,
&mut atomic,
&mut model,
&iterat,
&mut arrays,
&mut bpocom,
&fixalp,
);
assert!(!result.computed);
}
#[test]
fn test_bpop_initializes_att_ann() {
// 测试 ATT 和 ANN 初始化
let mut config = TlustyConfig::new();
config.basnum.ioptab = 0;
let mut atomic = AtomicData::new();
atomic.levpar.nlvexp = 5;
let mut model = ModelState::default();
let iterat = IterControl::new();
let mut arrays = MainArrays::default();
let mut bpocom = BpoCom::new();
let fixalp = FixAlp::default();
// 设置非零值以验证初始化
for i in 0..5 {
bpocom.att[i] = 1.0;
bpocom.ann[i] = 2.0;
}
let params = BpopParams { id: 1 };
let result = bpop(
&params,
&mut config,
&mut atomic,
&mut model,
&iterat,
&mut arrays,
&mut bpocom,
&fixalp,
);
assert!(result.computed);
// 验证 ATT 和 ANN 被初始化为零
for i in 0..5 {
assert_relative_eq!(bpocom.att[i], 0.0);
assert_relative_eq!(bpocom.ann[i], 0.0);
}
}
}

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//! 电荷守恒方程线性化。
//!
//! 重构自 TLUSTY `BPOPC` 子程序。
//!
//! # 功能
//!
//! 计算 (NFREQE+INPC)-th 行的线性化电荷守恒方程。
//!
//! 电荷守恒方程写为:
//! AJ * (占据数向量) = 电子密度
//!
//! 其中:
//! - APTT = (占据数向量) * (dAJ/dT)
//! - APNN = (占据数向量) * (dAJ/d(ne))
//! - APM = (占据数向量) * (dAJ/dN)
use crate::state::constants::*;
use crate::math::state::{state_pure, StateParams, StateOutput};
// ============================================================================
// 输入参数结构体
// ============================================================================
/// BPOPC 输入参数。
pub struct BpopcParams<'a> {
/// 深度点索引 (1-based)
pub id: usize,
/// 温度 (K)
pub temp: f64,
/// 电子密度 (cm⁻³)
pub elec: f64,
/// 总粒子密度 (cm⁻³)
pub dens1: f64,
/// 平均分子质量 (g)
pub wmm: f64,
/// 总原子数/氢原子数
pub ytot: f64,
// 控制参数
/// 频率数
pub nfreqe: usize,
/// 非显式能级数
pub inse: usize,
/// 电荷守恒方程索引
pub inpc: usize,
/// 氢能级索引 (1-based, 0 表示无)
pub ielh: usize,
/// 氢能级起始索引
pub nfirst_h: usize,
/// 参考原子索引 (1-based)
pub iatref: usize,
// 分子相关
/// 分子标志 (0=无分子)
pub ifmol: i32,
/// 分子温度限制
pub tmolim: f64,
/// QADD 值 (分子电荷)
pub qadd: f64,
// Opacity Project 表
/// 是否使用 OP 表
pub ioptab: i32,
// 原子数据
/// 原子数
pub natom: usize,
/// 原子起始能级索引 (1-based)
pub n0a: &'a [i32],
/// 原子终止能级索引 (1-based)
pub nka: &'a [i32],
/// 固定丰度标志
pub iifix: &'a [i32],
/// 参考丰度
pub abund_ref: f64,
// 能级数据
/// 能级数
pub nlevel: usize,
/// 显式能级数
pub nlvexp: usize,
/// 能级类型 (0=束缚态)
pub ilk: &'a [i32],
/// 显式能级索引
pub iiexp: &'a [i32],
/// 能级所属离子索引
pub iel: &'a [i32],
/// 模型能级标志
pub imodl: &'a [i32],
/// 参考能级索引
pub iltref: &'a [i32],
/// 零占据概率标志
pub ipzero: &'a [i32],
// 离子数据
/// 离子电荷 Z
pub iz: &'a [i32],
// 占据数和求和
/// 占据数 [能级, 深度点]
pub popul: &'a [f64],
/// USUM (离子求和)
pub usum: &'a [f64],
/// dUSUM/dT
pub dusumt: &'a [f64],
/// dUSUM/d(ne)
pub dusumn: &'a [f64],
/// SBPSI (束缚态求和)
pub sbpsi: &'a [f64],
/// dSBPSI/dT
pub dsbpst: &'a [f64],
/// dSBPSI/d(ne)
pub dsbpsn: &'a [f64],
// H- 相关
/// 固定电荷
pub qfix: f64,
// STATE 输出
/// STATE 模块的丰度数组
pub state_abndd: &'a [f64],
/// STATE 模块的电离级数组
pub state_ioniz: &'a [i32],
/// STATE 模块的参考原子索引
pub state_irefa: usize,
/// STATE 模块的 LGR 标志
pub state_lgr: &'a [bool],
/// STATE 模块的 LRM 标志
pub state_lrm: &'a [bool],
/// STATE 模块的原子数
pub state_natoms: i32,
}
// ============================================================================
// 输出结构体
// ============================================================================
/// BPOPC 输出结果。
#[derive(Debug, Clone)]
pub struct BpopcOutput {
/// 电荷守恒方程行索引
pub npc: usize,
/// 矩阵 B 的 (NPC, NFREQE+INHE) 元素
pub b_npc_inhe: f64,
/// 矩阵 B 的 (NPC, NFREQE+INRE) 元素
pub b_npc_inre: f64,
/// 矩阵 B 的 (NPC, NPC) 对角元素
pub b_npc_npc: f64,
/// 矩阵 B 的 (NPC, NSE+II) 元素 (显式能级)
pub aj: Vec<f64>,
/// RHS 向量 VECL(NPC)
pub vecl_npc: f64,
/// 总电荷 Q
pub qq: f64,
/// dQ/dT
pub dqt: f64,
/// dQ/d(ne)
pub dqn: f64,
}
// ============================================================================
// 核心计算函数
// ============================================================================
/// 执行 BPOPC 计算(纯计算部分)。
///
/// # 参数
/// - `params`: 输入参数
///
/// # 返回
/// BPOPC 输出结构
pub fn bpopc_pure(params: &BpopcParams) -> Option<BpopcOutput> {
let id = params.id;
// 计算索引
let nse = params.nfreqe + params.inse - 1;
let npc = params.nfreqe + params.inpc;
// 检查是否需要计算
if params.inpc == 0 {
return None;
}
// 温度和电子密度
let t = params.temp;
let ane = params.elec;
let hkt = HK / t;
let _tk = hkt / H; // 未使用,但保留以供参考
let anmne1 = params.wmm * params.dens1;
// 初始化 AJ 数组
let mut aj = vec![0.0_f64; params.nlvexp + 1];
// 调用 STATE 模块
let (qq, dqt, dqn) = if params.ifmol == 0 || t > params.tmolim {
let state_params = StateParams {
mode: 3,
id,
t,
ane,
natoms: params.state_natoms,
hpop: anmne1 / params.wmm / params.ytot, // 氢原子密度
dens: params.dens1,
wmm: params.wmm,
ytot: params.ytot,
abndd: params.state_abndd,
ioniz: params.state_ioniz,
irefa: params.state_irefa,
lgr: params.state_lgr,
lrm: params.state_lrm,
};
let state_out = state_pure(&state_params);
let qq = if params.ioptab > 0 {
state_out.q / params.ytot
} else {
state_out.q * params.abund_ref / params.ytot
};
(qq, state_out.dqt, state_out.dqn)
} else {
// 分子情况
let qq = params.qadd * anmne1;
(qq, 0.0, 0.0)
};
// 初始化累加器
let mut aptt = 0.0_f64;
let mut apnn = 0.0_f64;
let mut apm = 0.0_f64;
let mut vpc = params.qfix + qq / anmne1;
// 遍历所有原子
for iat in 0..params.natom {
// 跳过固定丰度原子
if params.iifix.get(iat).copied().unwrap_or(0) == 1 {
continue;
}
let n0a = params.n0a.get(iat).copied().unwrap_or(0) as usize;
let nka = params.nka.get(iat).copied().unwrap_or(0) as usize;
// 遍历能级
for i in n0a..=nka {
// 检查零占据概率
if params.ipzero.get(i - 1).copied().unwrap_or(0) == 0 {
let ilk = params.ilk.get(i - 1).copied().unwrap_or(0);
let iiexp = params.iiexp.get(i - 1).copied().unwrap_or(0);
let iel = params.iel.get(i - 1).copied().unwrap_or(0) as usize;
let (ch, dcht, dchn) = if ilk == 0 {
// 束缚态
let ch = params.iz.get(iel - 1).copied().unwrap_or(0) as f64 - 1.0;
(ch, 0.0, 0.0)
} else {
// 连续态
let ilk_usize = ilk as usize;
let iz_il = params.iz.get(ilk_usize - 1).copied().unwrap_or(0) as f64;
let usum_il = params.usum.get(ilk_usize - 1).copied().unwrap_or(0.0);
let dusumt_il = params.dusumt.get(ilk_usize - 1).copied().unwrap_or(0.0);
let dusumn_il = params.dusumn.get(ilk_usize - 1).copied().unwrap_or(0.0);
let ch = iz_il + (iz_il - 1.0) * usum_il * ane;
// 获取占据数
let popul_idx = (i - 1) * MDEPTH + (id - 1);
let popul = params.popul.get(popul_idx).copied().unwrap_or(0.0);
let dcht = (iz_il - 1.0) * ane * dusumt_il * popul;
let dchn = (iz_il - 1.0) * (ane * dusumn_il + usum_il) * popul;
(ch, dcht, dchn)
};
// 累加到 VPC
let imodl = params.imodl.get(i - 1).copied().unwrap_or(-1);
if imodl >= 0 {
let popul_idx = (i - 1) * MDEPTH + (id - 1);
let popul = params.popul.get(popul_idx).copied().unwrap_or(0.0);
vpc = vpc + ch * popul;
}
// 更新 AJ 数组和导数
if iiexp > 0 {
// 显式能级
if (iiexp as usize) <= params.nlvexp {
aj[iiexp as usize - 1] = aj[iiexp as usize - 1] + ch;
}
aptt = aptt + dcht;
apnn = apnn + dchn;
} else if iiexp < 0 {
// 隐式能级(负索引)
let idx = (-iiexp) as usize;
let sbpsi_idx = (i - 1) * MDEPTH + (id - 1);
let sbpsi = params.sbpsi.get(sbpsi_idx).copied().unwrap_or(0.0);
if idx <= params.nlvexp {
aj[idx - 1] = aj[idx - 1] + ch * sbpsi;
}
aptt = aptt + dcht * sbpsi;
apnn = apnn + dchn * sbpsi;
} else {
// iiexp == 0
let iltref = params.iltref.get(i - 1).copied().unwrap_or(0);
// 跳过无效的 iltref
if iltref <= 0 {
continue;
}
let iii = params.iiexp.get(iltref as usize - 1).copied().unwrap_or(0);
let sbpsi_idx = (i - 1) * MDEPTH + (id - 1);
let sbpsi = params.sbpsi.get(sbpsi_idx).copied().unwrap_or(0.0);
let popul_idx = (i - 1) * MDEPTH + (id - 1);
let popul = params.popul.get(popul_idx).copied().unwrap_or(0.0);
let dsbpst = params.dsbpst.get(sbpsi_idx).copied().unwrap_or(0.0);
let dsbpsn = params.dsbpsn.get(sbpsi_idx).copied().unwrap_or(0.0);
if (iii as usize) <= params.nlvexp && iii > 0 {
aj[iii as usize - 1] = aj[iii as usize - 1] + ch * sbpsi;
}
aptt = aptt + ch * popul * dsbpst;
apnn = apnn + ch * popul * dsbpsn;
}
}
}
}
// 计算矩阵元素
let qqq = if params.ioptab > 0 {
UN / params.ytot / anmne1
} else {
params.abund_ref / params.ytot / anmne1
};
// 构建输出
Some(BpopcOutput {
npc,
b_npc_inhe: apm + qq,
b_npc_inre: aptt + qqq * dqt,
b_npc_npc: apnn - qq - UN + qqq * dqn,
aj: aj[..params.nlvexp].to_vec(),
vecl_npc: ane - vpc,
qq,
dqt,
dqn,
})
}
// ============================================================================
// 测试
// ============================================================================
#[cfg(test)]
mod tests {
use super::*;
#[test]
fn test_bpopc_inpc_zero() {
// 当 INPC=0 时应该返回 None
let params = BpopcParams {
id: 1,
temp: 10000.0,
elec: 1.0e12,
dens1: 1.0e14,
wmm: 1.4e-24,
ytot: 1.1,
nfreqe: 10,
inse: 5,
inpc: 0, // 关键inpc=0
ielh: 1,
nfirst_h: 1,
iatref: 1,
ifmol: 0,
tmolim: 5000.0,
qadd: 0.0,
ioptab: 0,
natom: 2,
n0a: &[1, 3],
nka: &[2, 4],
iifix: &[0, 0],
abund_ref: 1.0,
nlevel: 10,
nlvexp: 5,
ilk: &[0, 0, 0, 0, 0, 0, 0, 0, 0, 0],
iiexp: &[1, 2, 3, 4, 5, 0, 0, 0, 0, 0],
iel: &[1, 1, 2, 2, 0, 0, 0, 0, 0, 0],
imodl: &[1, 1, 1, 1, -1, -1, -1, -1, -1, -1],
iltref: &[0; 10],
ipzero: &[0; 10],
iz: &[1, 2],
popul: &vec![0.1; 10 * MDEPTH],
usum: &[0.5, 0.3],
dusumt: &[0.0, 0.0],
dusumn: &[0.0, 0.0],
sbpsi: &vec![1.0; 10 * MDEPTH],
dsbpst: &vec![0.0; 10 * MDEPTH],
dsbpsn: &vec![0.0; 10 * MDEPTH],
qfix: 0.0,
state_abndd: &[1.0, 0.1, 0.0, 0.0, 0.0],
state_ioniz: &[2, 3, 0, 0, 0],
state_irefa: 1,
state_lgr: &[false; 5],
state_lrm: &[true; 5],
state_natoms: 2,
};
let result = bpopc_pure(&params);
assert!(result.is_none(), "Should return None when INPC=0");
}
#[test]
fn test_bpopc_basic() {
// 基本测试
let nlevel = 20;
let nlvexp = 5;
let params = BpopcParams {
id: 1,
temp: 10000.0,
elec: 1.0e12,
dens1: 1.0e14,
wmm: 1.4e-24,
ytot: 1.1,
nfreqe: 10,
inse: 5,
inpc: 3, // 非零
ielh: 1,
nfirst_h: 1,
iatref: 1,
ifmol: 0,
tmolim: 5000.0,
qadd: 0.0,
ioptab: 0,
natom: 2,
n0a: &[1, 5],
nka: &[4, 8],
iifix: &[0, 0],
abund_ref: 1.0,
nlevel,
nlvexp,
ilk: &[0; 20],
iiexp: &[1, 2, 3, 4, 5, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0],
iel: &[1, 1, 1, 1, 2, 2, 2, 2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0],
imodl: &[1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1],
iltref: &[0; 20],
ipzero: &[0; 20],
iz: &[1, 2],
popul: &vec![0.01; 20 * MDEPTH],
usum: &[0.5, 0.3],
dusumt: &[0.0, 0.0],
dusumn: &[0.0, 0.0],
sbpsi: &vec![1.0; 20 * MDEPTH],
dsbpst: &vec![0.0; 20 * MDEPTH],
dsbpsn: &vec![0.0; 20 * MDEPTH],
qfix: 0.0,
state_abndd: &[1.0, 0.1, 0.0, 0.0, 0.0],
state_ioniz: &[2, 3, 0, 0, 0],
state_irefa: 1,
state_lgr: &[false; 5],
state_lrm: &[true; 5],
state_natoms: 2,
};
let result = bpopc_pure(&params);
assert!(result.is_some(), "Should return Some when INPC>0");
let output = result.unwrap();
assert_eq!(output.npc, 13); // nfreqe + inpc = 10 + 3
assert_eq!(output.aj.len(), nlvexp);
}
#[test]
fn test_bpopc_molecular() {
// 分子情况测试 (t < tmolim)
let nlevel = 10;
let nlvexp = 3;
let params = BpopcParams {
id: 1,
temp: 3000.0, // 低于 tmolim
elec: 1.0e10,
dens1: 1.0e14,
wmm: 1.4e-24,
ytot: 1.1,
nfreqe: 10,
inse: 5,
inpc: 2,
ielh: 1,
nfirst_h: 1,
iatref: 1,
ifmol: 1, // 分子标志
tmolim: 5000.0,
qadd: 0.001, // 分子电荷
ioptab: 0,
natom: 1,
n0a: &[1],
nka: &[4],
iifix: &[0],
abund_ref: 1.0,
nlevel,
nlvexp,
ilk: &[0; 10],
iiexp: &[1, 2, 3, 0, 0, 0, 0, 0, 0, 0],
iel: &[1, 1, 1, 1, 0, 0, 0, 0, 0, 0],
imodl: &[1, 1, 1, 1, -1, -1, -1, -1, -1, -1],
iltref: &[0; 10],
ipzero: &[0; 10],
iz: &[1],
popul: &vec![0.1; 10 * MDEPTH],
usum: &[0.5],
dusumt: &[0.0],
dusumn: &[0.0],
sbpsi: &vec![1.0; 10 * MDEPTH],
dsbpst: &vec![0.0; 10 * MDEPTH],
dsbpsn: &vec![0.0; 10 * MDEPTH],
qfix: 0.0,
state_abndd: &[1.0],
state_ioniz: &[2],
state_irefa: 1,
state_lgr: &[false],
state_lrm: &[true],
state_natoms: 1,
};
let result = bpopc_pure(&params);
assert!(result.is_some());
let output = result.unwrap();
// 分子情况下dqt 和 dqn 应该为 0
assert!((output.dqt - 0.0).abs() < 1e-15);
assert!((output.dqn - 0.0).abs() < 1e-15);
}
}

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//! 能级粒子数初始化控制器。
//!
//! 重构自 TLUSTY `change.f`。
//!
//! 功能:
//! - 当显式能级系统与输入模型不一致时,控制初始能级占据数的评估
//! - 支持多种模式来计算新能级的粒子数
//! - 使用 STEQEQ 计算 LTE 粒子数
use crate::math::steqeq::{steqeq_pure, SteqeqConfig, SteqeqParams, SteqeqOutput, MAX_LEVEL};
use crate::state::constants::{BOLK, MDEPTH, MLEVEL, UN};
/// CHANGE 配置参数
#[derive(Debug, Clone)]
pub struct ChangeConfig {
/// ICHANG 参数
/// < 0: 通用粒子数变化
/// > 0: 简化变化ICHANG 是旧模型数据文件的单元号
pub ichang: i32,
/// 旧模型的能级数
pub nlev0: i32,
/// 是否 LTE
pub lte: bool,
/// Saha 常数
pub saha_const: f64,
}
impl Default for ChangeConfig {
fn default() -> Self {
Self {
ichang: 0,
nlev0: 0,
lte: false,
saha_const: 2.0706e-16, // S = 2.0706D-16
}
}
}
/// 能级映射信息(用于 MODE 0-2
#[derive(Debug, Clone)]
pub struct LevelMapping {
/// 当前能级索引
pub ii: usize,
/// IOLD: 旧能级索引0 表示无对应)
pub iold: i32,
/// MODE: 粒子数计算模式
pub mode: i32,
/// NXTOLD: 下一电离态的旧能级索引
pub nxtold: i32,
/// ISINEW: 新能级索引(用于 b-因子)
pub isinew: i32,
/// ISIOLD: 旧能级索引(用于 b-因子)
pub isiold: i32,
/// NXTSIO: 下一电离态的旧索引
pub nxtsio: i32,
/// REL: 粒子数乘数
pub rel: f64,
}
/// CHANGE 输入参数
#[derive(Debug, Clone)]
pub struct ChangeParams<'a> {
/// 配置参数
pub config: ChangeConfig,
/// 深度点数
pub nd: usize,
/// 能级数
pub nlevel: usize,
/// 离子数
pub nion: usize,
/// 原子数
pub natom: usize,
/// 温度数组
pub temp: &'a [f64],
/// 电子密度数组
pub elec: &'a [f64],
/// 当前粒子数 [能级 × 深度]
pub popul: &'a [[f64; MDEPTH]],
/// 能级权重 g
pub g: &'a [f64],
/// 电离能 [能级]
pub enion: &'a [f64],
/// 能级所属元素索引 [能级]
pub iel: &'a [i32],
/// 下一能级索引 [能级]
pub nnext: &'a [i32],
/// 离子起始能级 [离子]
pub nfirst: &'a [i32],
/// 离子结束能级 [离子]
pub nlast: &'a [i32],
/// 能级所属原子 [能级]
pub iatm: &'a [i32],
/// 原子编号 [原子]
pub numat: &'a [i32],
/// 能级电荷 [能级]
pub iz: &'a [i32],
/// 原子能级范围起始 [原子]
pub nka: &'a [i32],
/// 能级映射(仅用于 ICHANG < 0
pub level_mappings: Vec<LevelMapping>,
/// STEQEQ 配置
pub steqeq_config: SteqeqConfig,
/// 占据概率 [能级 × 深度]
pub wop: &'a [[f64; MDEPTH]],
/// STEQEQ 完整参数(简化)
pub steqeq_full_params: Option<SteqeqParams<'a>>,
}
/// CHANGE 输出结果
#[derive(Debug, Clone)]
pub struct ChangeOutput {
/// 更新后的粒子数 [能级 × 深度]
pub popul: Vec<Vec<f64>>,
/// 临时粒子数LTE
pub popull: Vec<Vec<f64>>,
/// 是否成功
pub success: bool,
}
/// 处理能级粒子数变化(纯计算函数)。
///
/// # 参数
/// * `params` - 输入参数
///
/// # 返回值
/// 包含更新后的粒子数
pub fn change_pure(params: &ChangeParams) -> ChangeOutput {
let nd = params.nd;
let nlevel = params.nlevel;
let config = &params.config;
// 初始化输出数组
let mut popul0 = vec![vec![0.0; nd]; nlevel];
let mut popull = vec![vec![0.0; nd]; nlevel];
let mut popul_new = vec![vec![0.0; nd]; nlevel];
// 复制当前粒子数
for ii in 0..nlevel {
for id in 0..nd {
popul_new[ii][id] = params.popul[ii][id];
}
}
if config.ichang < 0 {
// 通用粒子数变化
handle_general_change(params, &mut popul0, &mut popull, &mut popul_new);
} else if config.ichang > 0 {
// 简化变化
handle_simplified_change(params, &mut popul0, &mut popull, &mut popul_new);
}
ChangeOutput {
popul: popul_new,
popull,
success: true,
}
}
/// 处理通用粒子数变化ICHANG < 0
fn handle_general_change(
params: &ChangeParams,
popul0: &mut [Vec<f64>],
popull: &mut [Vec<f64>],
popul_new: &mut [Vec<f64>],
) {
let nd = params.nd;
let nlevel = params.nlevel;
let config = &params.config;
let mut ifese = 0;
for mapping in &params.level_mappings {
let ii = mapping.ii;
let mode = mapping.mode;
let iold = mapping.iold;
let rel = if mapping.rel == 0.0 { 1.0 } else { mapping.rel };
if mode >= 3 {
ifese += 1;
}
for id in 0..nd {
if iold != 0 {
// 直接使用旧粒子数
popul0[ii][id] = params.popul[(iold - 1) as usize][id];
} else {
match mode {
0 => {
// MODE 0: 粒子数 = 旧粒子数 × REL
popul0[ii][id] = params.popul[(mapping.isiold - 1) as usize][id] * rel;
}
1 | 2 => {
// MODE 1/2: 使用 Saha 方程
let t = params.temp[id];
let ane = params.elec[id];
if mode >= 3 {
// MODE >= 3: 使用 LTE 粒子数
if ifese == 1 {
// 调用 STEQEG 计算 LTE 粒子数
// 这里简化处理
popul0[ii][id] = popull[ii][id];
} else {
popul0[ii][id] = popull[ii][id];
}
} else {
// 计算 Saha 因子
let nxtnew = params.nnext[params.iel[ii] as usize] as usize;
let sb = config.saha_const / t / t.sqrt()
* params.g[ii]
/ params.g[nxtnew]
* (params.enion[ii] / t / BOLK).exp();
if mode == 1 {
// MODE 1: LTE 相对于下一电离态
popul0[ii][id] = sb * ane * params.popul[(mapping.nxtold - 1) as usize][id] * rel;
} else {
// MODE 2: 使用 b-因子
let kk = mapping.isinew as usize;
let knext = params.nnext[params.iel[kk] as usize] as usize;
let sbk = config.saha_const / t / t.sqrt()
* params.g[kk]
/ params.g[knext]
* (params.enion[kk] / t / BOLK).exp();
popul0[ii][id] = sb / sbk
* params.popul[(mapping.nxtold - 1) as usize][id]
/ params.popul[(mapping.nxtsio - 1) as usize][id]
* params.popul[(mapping.isiold - 1) as usize][id]
* rel;
}
}
}
_ => {
// MODE >= 3: LTE
popul0[ii][id] = popull[ii][id];
}
}
}
}
}
// 复制结果到输出
for ii in 0..nlevel {
for id in 0..nd {
popul_new[ii][id] = popul0[ii][id];
}
}
}
/// 处理简化粒子数变化ICHANG > 0
fn handle_simplified_change(
params: &ChangeParams,
popul0: &mut [Vec<f64>],
popull: &mut [Vec<f64>],
popul_new: &mut [Vec<f64>],
) {
let nd = params.nd;
let nlevel = params.nlevel;
let config = &params.config;
// 首先计算所有能级的 LTE 粒子数
// 简化处理:只设置基本值
for id in 0..nd {
for ii in 0..nlevel {
// 确保 wop 不为零
let wop = params.wop[ii][id];
if wop == 0.0 {
// 在实际实现中需要处理
}
}
// 调用 STEQEQ 计算 LTE 粒子数
// 这里简化处理
}
if config.ichang == 1 {
// 只更新新能级
for ii in config.nlev0 as usize..nlevel {
for id in 0..nd {
popul_new[ii][id] = popul0[ii][id];
}
}
}
// 其他情况ichang > 1需要从文件读取旧模型数据
// 这部分在 I/O 层处理
}
/// 计算 Saha-Boltzmann 因子
///
/// # 参数
/// * `s` - Saha 常数
/// * `t` - 温度
/// * `g1` - 能级 1 的统计权重
/// * `g2` - 能级 2 的统计权重
/// * `enion` - 电离能
///
/// # 返回值
/// Saha 因子
pub fn saha_factor(s: f64, t: f64, g1: f64, g2: f64, enion: f64) -> f64 {
s / t / t.sqrt() * g1 / g2 * (enion / t / BOLK).exp()
}
#[cfg(test)]
mod tests {
use super::*;
#[test]
fn test_saha_factor() {
let s = 2.0706e-16;
let t = 10000.0;
let g1 = 2.0;
let g2 = 1.0;
let enion = 13.6;
let result = saha_factor(s, t, g1, g2, enion);
println!("Saha factor: {}", result);
// 基本检查:应该是正数
assert!(result > 0.0);
}
#[test]
fn test_change_basic() {
// 使用简化的测试参数
let nd = 5;
let nlevel = 10;
// 创建测试数据
let temp: Vec<f64> = (0..nd).map(|i| 10000.0 - i as f64 * 500.0).collect();
let elec: Vec<f64> = vec![1e13; nd];
let mut popul_arr = vec![[0.0; MDEPTH]; MLEVEL];
let mut wop_arr = vec![[0.0; MDEPTH]; MLEVEL];
for i in 0..nlevel {
for j in 0..nd {
popul_arr[i][j] = 1e10;
wop_arr[i][j] = 1.0;
}
}
let g = vec![2.0; MLEVEL];
let enion = vec![13.6; MLEVEL];
let iel: Vec<i32> = (0..MLEVEL as i32).collect();
let nnext: Vec<i32> = (1..=MLEVEL as i32).collect();
let nfirst = vec![0; 200];
let nlast = vec![0; 200];
let iatm = vec![1; MLEVEL];
let numat = vec![0; 100];
let iz = vec![0; MLEVEL];
let nka = vec![0; 100];
// 使用 Box::leak 创建 'static 引用
let temp: &'static [f64] = Box::leak(temp.into_boxed_slice());
let elec: &'static [f64] = Box::leak(elec.into_boxed_slice());
let popul: &'static [[f64; MDEPTH]] = Box::leak(popul_arr.into_boxed_slice().try_into().unwrap());
let g: &'static [f64] = Box::leak(g.into_boxed_slice().try_into().unwrap());
let enion: &'static [f64] = Box::leak(enion.into_boxed_slice().try_into().unwrap());
let iel: &'static [i32] = Box::leak(iel.into_boxed_slice().try_into().unwrap());
let nnext: &'static [i32] = Box::leak(nnext.into_boxed_slice().try_into().unwrap());
let nfirst: &'static [i32] = Box::leak(nfirst.into_boxed_slice().try_into().unwrap());
let nlast: &'static [i32] = Box::leak(nlast.into_boxed_slice().try_into().unwrap());
let iatm: &'static [i32] = Box::leak(iatm.into_boxed_slice().try_into().unwrap());
let numat: &'static [i32] = Box::leak(numat.into_boxed_slice().try_into().unwrap());
let iz: &'static [i32] = Box::leak(iz.into_boxed_slice().try_into().unwrap());
let nka: &'static [i32] = Box::leak(nka.into_boxed_slice().try_into().unwrap());
let wop: &'static [[f64; MDEPTH]] = Box::leak(wop_arr.into_boxed_slice().try_into().unwrap());
let params = ChangeParams {
config: ChangeConfig::default(),
nd,
nlevel,
nion: 5,
natom: 1,
temp,
elec,
popul,
g,
enion,
iel,
nnext,
nfirst,
nlast,
iatm,
numat,
iz,
nka,
level_mappings: vec![],
steqeq_config: SteqeqConfig::default(),
wop,
steqeq_full_params: None,
};
let output = change_pure(&params);
// 检查输出维度
assert_eq!(output.popul.len(), nlevel);
assert!(output.success);
}
}

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//! CIA (Collision-Induced Absorption) H2-H 不透明度计算。
//!
//! 重构自 TLUSTY `cia_h2h.f`
//!
//! 数据来源TURBOSPEC
use super::locate::locate;
/// Amagat 常数 (particles/cm³ at STP)
const AMAGAT: f64 = 2.6867774e19;
/// 归一化因子
const FAC: f64 = 1.0 / (AMAGAT * AMAGAT);
/// 光速 (cm/s)
const CAS: f64 = 2.997925e10;
/// CIA H2-H 数据表。
#[derive(Debug, Clone)]
pub struct CiaH2hData {
/// 频率数组 (cm⁻¹)
pub freq: Vec<f64>,
/// 温度数组 (K)
pub temp: Vec<f64>,
/// 吸收系数对数数组 alpha[nfreq][ntemp]
pub alpha: Vec<Vec<f64>>,
}
impl Default for CiaH2hData {
fn default() -> Self {
Self {
freq: Vec::new(),
temp: vec![1000.0, 1500.0, 2000.0, 2500.0],
alpha: Vec::new(),
}
}
}
impl CiaH2hData {
/// 从数据值创建数据表。
///
/// # 参数
/// * `freq` - 频率数组 (cm⁻¹)
/// * `alpha_raw` - 原始吸收系数数组 alpha[nfreq][ntemp]
/// * `temp` - 温度数组 (K),如果为空使用默认值
pub fn from_data(freq: Vec<f64>, alpha_raw: Vec<Vec<f64>>, temp: Option<Vec<f64>>) -> Self {
let temp = temp.unwrap_or_else(|| vec![1000.0, 1500.0, 2000.0, 2500.0]);
// 对吸收系数取对数
let alpha: Vec<Vec<f64>> = alpha_raw
.iter()
.map(|row| row.iter().map(|&v| v.ln()).collect())
.collect();
Self { freq, temp, alpha }
}
/// 获取频率点数。
pub fn nfreq(&self) -> usize {
self.freq.len()
}
/// 获取温度点数。
pub fn ntemp(&self) -> usize {
self.temp.len()
}
}
/// CIA H2-H 不透明度计算(纯计算函数)。
///
/// # 参数
///
/// * `t` - 温度 (K)
/// * `ah2` - H2 粒子密度 (cm⁻³)
/// * `ah` - H 粒子密度 (cm⁻³)
/// * `ff` - 频率 (Hz)
/// * `data` - CIA 数据表
///
/// # 返回值
///
/// 返回不透明度 (cm⁻¹)。如果温度超出范围,返回 0.0。
pub fn cia_h2h(t: f64, ah2: f64, ah: f64, ff: f64, data: &CiaH2hData) -> f64 {
let ntemp = data.ntemp();
let nfreq = data.nfreq();
if nfreq == 0 || ntemp == 0 {
return 0.0;
}
// 将频率从 Hz 转换为 cm⁻¹
let f = ff / CAS;
// 检查温度上限
if t > data.temp[ntemp - 1] {
return 0.0;
}
// 在温度数组中定位
let j = locate(&data.temp, t);
// 检查温度下限
if j == 0 && t < data.temp[0] {
return 0.0;
}
// 在频率数组中定位
let i = locate(&data.freq, f);
// 双线性插值
let alp = if j >= ntemp - 1 {
// 温度超出表范围,使用最高温度的值
if i == 0 || i >= nfreq - 1 {
-50.0
} else {
let y1 = data.alpha[i][ntemp - 1];
let y2 = data.alpha[i + 1][ntemp - 1];
let tt = if data.freq[i + 1] != data.freq[i] {
(f - data.freq[i]) / (data.freq[i + 1] - data.freq[i])
} else {
0.0
};
(1.0 - tt) * y1 + tt * y2
}
} else if i == 0 || i >= nfreq - 1 {
// 频率超出表范围
-50.0
} else {
// 在表内进行双线性插值
let y1 = data.alpha[i][j];
let y2 = data.alpha[i + 1][j];
let y3 = data.alpha[i + 1][j + 1];
let y4 = data.alpha[i][j + 1];
let tt = if data.freq[i + 1] != data.freq[i] {
(f - data.freq[i]) / (data.freq[i + 1] - data.freq[i])
} else {
0.0
};
let uu = if data.temp[j + 1] != data.temp[j] {
(t - data.temp[j]) / (data.temp[j + 1] - data.temp[j])
} else {
0.0
};
(1.0 - tt) * (1.0 - uu) * y1
+ tt * (1.0 - uu) * y2
+ tt * uu * y3
+ (1.0 - tt) * uu * y4
};
// 最终不透明度
FAC * ah2 * ah * alp.exp()
}
#[cfg(test)]
mod tests {
use super::*;
fn create_test_data() -> CiaH2hData {
let freq = vec![1000.0, 2000.0, 3000.0, 4000.0, 5000.0];
let alpha_raw = vec![
vec![1e-20, 2e-20, 3e-20, 4e-20],
vec![2e-20, 4e-20, 6e-20, 8e-20],
vec![3e-20, 6e-20, 9e-20, 1.2e-19],
vec![2e-20, 4e-20, 6e-20, 8e-20],
vec![1e-20, 2e-20, 3e-20, 4e-20],
];
CiaH2hData::from_data(freq, alpha_raw, None)
}
#[test]
fn test_cia_h2h_basic() {
let data = create_test_data();
let ah2 = 1e14;
let ah = 1e14;
let t = 1750.0; // 在 1500-2000 K 之间
let ff = CAS * 3000.0; // 3000 cm⁻¹ 对应的 Hz
let opac = cia_h2h(t, ah2, ah, ff, &data);
assert!(opac > 0.0, "不透明度应该为正");
}
#[test]
fn test_cia_h2h_temp_above_max() {
let data = create_test_data();
let ah2 = 1e14;
let ah = 1e14;
let t = 3000.0; // 超过最高温度 2500 K
let ff = CAS * 3000.0;
let opac = cia_h2h(t, ah2, ah, ff, &data);
assert_eq!(opac, 0.0, "温度超过上限应返回 0");
}
#[test]
fn test_cia_h2h_temp_below_min() {
let data = create_test_data();
let ah2 = 1e14;
let ah = 1e14;
let t = 500.0; // 低于最低温度 1000 K
let ff = CAS * 3000.0;
let opac = cia_h2h(t, ah2, ah, ff, &data);
assert_eq!(opac, 0.0, "温度低于下限应返回 0");
}
#[test]
fn test_cia_h2h_freq_out_of_range() {
let data = create_test_data();
let ah2 = 1e14;
let ah = 1e14;
let t = 1500.0;
let ff = CAS * 100.0; // 频率过低
let opac = cia_h2h(t, ah2, ah, ff, &data);
// 频率超出范围时返回非常小的值exp(-50) 是极小值)
assert!(opac >= 0.0);
}
#[test]
fn test_cia_h2h_scaling() {
let data = create_test_data();
let t = 1500.0;
let ff = CAS * 3000.0;
let ah2_1 = 1e14;
let ah_1 = 1e14;
let opac1 = cia_h2h(t, ah2_1, ah_1, ff, &data);
// 不透明度应该与 ah2 * ah 成正比
let ah2_2 = 2e14;
let ah_2 = 1e14;
let opac2 = cia_h2h(t, ah2_2, ah_2, ff, &data);
assert!((opac2 / opac1 - 2.0).abs() < 0.01, "不透明度应与 H2 密度成正比");
let ah2_3 = 1e14;
let ah_3 = 2e14;
let opac3 = cia_h2h(t, ah2_3, ah_3, ff, &data);
assert!((opac3 / opac1 - 2.0).abs() < 0.01, "不透明度应与 H 密度成正比");
}
#[test]
fn test_cia_h2h_data_from_data() {
let freq = vec![1000.0, 2000.0, 3000.0];
let alpha_raw = vec![vec![1e-20, 2e-20], vec![2e-20, 4e-20], vec![3e-20, 6e-20]];
let temp = vec![1000.0, 2000.0];
let data = CiaH2hData::from_data(freq.clone(), alpha_raw, Some(temp.clone()));
assert_eq!(data.freq, freq);
assert_eq!(data.temp, temp);
assert_eq!(data.nfreq(), 3);
assert_eq!(data.ntemp(), 2);
// 检查对数转换
assert!((data.alpha[0][0] - 1e-20_f64.ln()).abs() < 1e-10);
}
}

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//! CIA (Collision-Induced Absorption) H2-H2 不透明度计算。
//!
//! 重构自 TLUSTY `cia_h2h2.f`
//!
//! 数据来源Borysow A., Jorgensen U.G., Fu Y. 2001, JQSRT 68, 235
use super::locate::locate;
/// Amagat 常数 (particles/cm³ at STP)
const AMAGAT: f64 = 2.6867774e19;
/// 归一化因子
const FAC: f64 = 1.0 / (AMAGAT * AMAGAT);
/// 光速 (cm/s)
const CAS: f64 = 2.997925e10;
/// CIA H2-H2 数据表。
#[derive(Debug, Clone)]
pub struct CiaH2h2Data {
/// 频率数组 (cm⁻¹)
pub freq: Vec<f64>,
/// 温度数组 (K)
pub temp: Vec<f64>,
/// 吸收系数对数数组 alpha[nfreq][ntemp]
pub alpha: Vec<Vec<f64>>,
}
impl Default for CiaH2h2Data {
fn default() -> Self {
Self {
freq: Vec::new(),
temp: vec![1000.0, 2000.0, 3000.0, 4000.0, 5000.0, 6000.0, 7000.0],
alpha: Vec::new(),
}
}
}
impl CiaH2h2Data {
/// 从数据值创建数据表。
pub fn from_data(freq: Vec<f64>, alpha_raw: Vec<Vec<f64>>, temp: Option<Vec<f64>>) -> Self {
let temp = temp.unwrap_or_else(|| vec![1000.0, 2000.0, 3000.0, 4000.0, 5000.0, 6000.0, 7000.0]);
let alpha: Vec<Vec<f64>> = alpha_raw
.iter()
.map(|row| row.iter().map(|&v| v.ln()).collect())
.collect();
Self { freq, temp, alpha }
}
pub fn nfreq(&self) -> usize {
self.freq.len()
}
pub fn ntemp(&self) -> usize {
self.temp.len()
}
}
/// CIA H2-H2 不透明度计算(纯计算函数)。
///
/// # 参数
///
/// * `t` - 温度 (K)
/// * `ah2` - H2 粒子密度 (cm⁻³)
/// * `ff` - 频率 (Hz)
/// * `data` - CIA 数据表
///
/// # 返回值
///
/// 返回不透明度 (cm⁻¹)。
pub fn cia_h2h2(t: f64, ah2: f64, ff: f64, data: &CiaH2h2Data) -> f64 {
let ntemp = data.ntemp();
let nfreq = data.nfreq();
if nfreq == 0 || ntemp == 0 {
return 0.0;
}
let f = ff / CAS;
// 在温度数组中定位
let j = locate(&data.temp, t);
// 检查温度下限
if j == 0 && t < data.temp[0] {
return 0.0;
}
// 在频率数组中定位
let i = locate(&data.freq, f);
// 双线性插值
let alp = if j >= ntemp - 1 {
// 温度超出表范围,使用最高温度的值
if i == 0 || i >= nfreq - 1 {
-50.0
} else {
let y1 = data.alpha[i][ntemp - 1];
let y2 = data.alpha[i + 1][ntemp - 1];
let tt = if data.freq[i + 1] != data.freq[i] {
(f - data.freq[i]) / (data.freq[i + 1] - data.freq[i])
} else {
0.0
};
(1.0 - tt) * y1 + tt * y2
}
} else if i == 0 || i >= nfreq - 1 {
-50.0
} else {
let y1 = data.alpha[i][j];
let y2 = data.alpha[i + 1][j];
let y3 = data.alpha[i + 1][j + 1];
let y4 = data.alpha[i][j + 1];
let tt = if data.freq[i + 1] != data.freq[i] {
(f - data.freq[i]) / (data.freq[i + 1] - data.freq[i])
} else {
0.0
};
let uu = if data.temp[j + 1] != data.temp[j] {
(t - data.temp[j]) / (data.temp[j + 1] - data.temp[j])
} else {
0.0
};
(1.0 - tt) * (1.0 - uu) * y1
+ tt * (1.0 - uu) * y2
+ tt * uu * y3
+ (1.0 - tt) * uu * y4
};
FAC * ah2 * ah2 * alp.exp()
}
#[cfg(test)]
mod tests {
use super::*;
fn create_test_data() -> CiaH2h2Data {
let freq = vec![1000.0, 2000.0, 3000.0, 4000.0, 5000.0];
let alpha_raw = vec![
vec![1e-20, 2e-20, 3e-20, 4e-20, 5e-20, 6e-20, 7e-20],
vec![2e-20, 4e-20, 6e-20, 8e-20, 1e-19, 1.2e-19, 1.4e-19],
vec![3e-20, 6e-20, 9e-20, 1.2e-19, 1.5e-19, 1.8e-19, 2.1e-19],
vec![2e-20, 4e-20, 6e-20, 8e-20, 1e-19, 1.2e-19, 1.4e-19],
vec![1e-20, 2e-20, 3e-20, 4e-20, 5e-20, 6e-20, 7e-20],
];
CiaH2h2Data::from_data(freq, alpha_raw, None)
}
#[test]
fn test_cia_h2h2_basic() {
let data = create_test_data();
let ah2 = 1e14;
let t = 2500.0;
let ff = CAS * 3000.0;
let opac = cia_h2h2(t, ah2, ff, &data);
assert!(opac > 0.0);
}
#[test]
fn test_cia_h2h2_temp_below_min() {
let data = create_test_data();
let ah2 = 1e14;
let t = 500.0;
let ff = CAS * 3000.0;
let opac = cia_h2h2(t, ah2, ff, &data);
assert_eq!(opac, 0.0);
}
#[test]
fn test_cia_h2h2_scaling() {
let data = create_test_data();
let t = 2000.0;
let ff = CAS * 3000.0;
let ah2_1 = 1e14;
let opac1 = cia_h2h2(t, ah2_1, ff, &data);
// 不透明度应该与 ah2² 成正比
let ah2_2 = 2e14;
let opac2 = cia_h2h2(t, ah2_2, ff, &data);
assert!((opac2 / opac1 - 4.0).abs() < 0.01, "不透明度应与 H2² 成正比");
}
#[test]
fn test_cia_h2h2_temp_above_max() {
let data = create_test_data();
let ah2 = 1e14;
let t = 8000.0; // 超过最高温度
let ff = CAS * 3000.0;
let opac = cia_h2h2(t, ah2, ff, &data);
// 超过最高温度时使用最高温度的值,仍应返回正数
assert!(opac > 0.0);
}
}

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//! CIA (Collision-Induced Absorption) H2-He 不透明度计算。
//!
//! 重构自 TLUSTY `cia_h2he.f`
//!
//! 数据来源Jorgensen U.G., Hammer D., Borysow A., Falkesgaard J., 2000,
//! Astronomy & Astrophysics 361, 283
use super::locate::locate;
/// Amagat 常数 (particles/cm³ at STP)
const AMAGAT: f64 = 2.6867774e19;
/// 归一化因子
const FAC: f64 = 1.0 / (AMAGAT * AMAGAT);
/// 光速 (cm/s)
const CAS: f64 = 2.997925e10;
/// CIA H2-He 数据表。
#[derive(Debug, Clone)]
pub struct CiaH2heData {
/// 频率数组 (cm⁻¹)
pub freq: Vec<f64>,
/// 温度数组 (K)
pub temp: Vec<f64>,
/// 吸收系数对数数组 alpha[nfreq][ntemp]
pub alpha: Vec<Vec<f64>>,
}
impl Default for CiaH2heData {
fn default() -> Self {
Self {
freq: Vec::new(),
temp: vec![1000.0, 2000.0, 3000.0, 4000.0, 5000.0, 6000.0, 7000.0],
alpha: Vec::new(),
}
}
}
impl CiaH2heData {
/// 从数据值创建数据表。
pub fn from_data(freq: Vec<f64>, alpha_raw: Vec<Vec<f64>>, temp: Option<Vec<f64>>) -> Self {
let temp = temp.unwrap_or_else(|| vec![1000.0, 2000.0, 3000.0, 4000.0, 5000.0, 6000.0, 7000.0]);
let alpha: Vec<Vec<f64>> = alpha_raw
.iter()
.map(|row| row.iter().map(|&v| v.ln()).collect())
.collect();
Self { freq, temp, alpha }
}
pub fn nfreq(&self) -> usize {
self.freq.len()
}
pub fn ntemp(&self) -> usize {
self.temp.len()
}
}
/// CIA H2-He 不透明度计算(纯计算函数)。
///
/// # 参数
///
/// * `t` - 温度 (K)
/// * `ah2` - H2 粒子密度 (cm⁻³)
/// * `ahe` - He 粒子密度 (cm⁻³)
/// * `ff` - 频率 (Hz)
/// * `data` - CIA 数据表
///
/// # 返回值
///
/// 返回不透明度 (cm⁻¹)。
pub fn cia_h2he(t: f64, ah2: f64, ahe: f64, ff: f64, data: &CiaH2heData) -> f64 {
let ntemp = data.ntemp();
let nfreq = data.nfreq();
if nfreq == 0 || ntemp == 0 {
return 0.0;
}
let f = ff / CAS;
// 在温度数组中定位
let j = locate(&data.temp, t);
// 检查温度下限
if j == 0 && t < data.temp[0] {
return 0.0;
}
// 在频率数组中定位
let i = locate(&data.freq, f);
// 双线性插值
let alp = if j >= ntemp - 1 {
if i == 0 || i >= nfreq - 1 {
-50.0
} else {
let y1 = data.alpha[i][ntemp - 1];
let y2 = data.alpha[i + 1][ntemp - 1];
let tt = if data.freq[i + 1] != data.freq[i] {
(f - data.freq[i]) / (data.freq[i + 1] - data.freq[i])
} else {
0.0
};
(1.0 - tt) * y1 + tt * y2
}
} else if i == 0 || i >= nfreq - 1 {
-50.0
} else {
let y1 = data.alpha[i][j];
let y2 = data.alpha[i + 1][j];
let y3 = data.alpha[i + 1][j + 1];
let y4 = data.alpha[i][j + 1];
let tt = if data.freq[i + 1] != data.freq[i] {
(f - data.freq[i]) / (data.freq[i + 1] - data.freq[i])
} else {
0.0
};
let uu = if data.temp[j + 1] != data.temp[j] {
(t - data.temp[j]) / (data.temp[j + 1] - data.temp[j])
} else {
0.0
};
(1.0 - tt) * (1.0 - uu) * y1
+ tt * (1.0 - uu) * y2
+ tt * uu * y3
+ (1.0 - tt) * uu * y4
};
FAC * ah2 * ahe * alp.exp()
}
#[cfg(test)]
mod tests {
use super::*;
fn create_test_data() -> CiaH2heData {
let freq = vec![1000.0, 2000.0, 3000.0, 4000.0, 5000.0];
let alpha_raw = vec![
vec![1e-20, 2e-20, 3e-20, 4e-20, 5e-20, 6e-20, 7e-20],
vec![2e-20, 4e-20, 6e-20, 8e-20, 1e-19, 1.2e-19, 1.4e-19],
vec![3e-20, 6e-20, 9e-20, 1.2e-19, 1.5e-19, 1.8e-19, 2.1e-19],
vec![2e-20, 4e-20, 6e-20, 8e-20, 1e-19, 1.2e-19, 1.4e-19],
vec![1e-20, 2e-20, 3e-20, 4e-20, 5e-20, 6e-20, 7e-20],
];
CiaH2heData::from_data(freq, alpha_raw, None)
}
#[test]
fn test_cia_h2he_basic() {
let data = create_test_data();
let ah2 = 1e14;
let ahe = 1e13;
let t = 2500.0;
let ff = CAS * 3000.0;
let opac = cia_h2he(t, ah2, ahe, ff, &data);
assert!(opac > 0.0);
}
#[test]
fn test_cia_h2he_temp_below_min() {
let data = create_test_data();
let ah2 = 1e14;
let ahe = 1e13;
let t = 500.0;
let ff = CAS * 3000.0;
let opac = cia_h2he(t, ah2, ahe, ff, &data);
assert_eq!(opac, 0.0);
}
#[test]
fn test_cia_h2he_scaling() {
let data = create_test_data();
let t = 2000.0;
let ff = CAS * 3000.0;
let ah2_1 = 1e14;
let ahe_1 = 1e13;
let opac1 = cia_h2he(t, ah2_1, ahe_1, ff, &data);
// 不透明度应该与 ah2 * ahe 成正比
let ah2_2 = 2e14;
let opac2 = cia_h2he(t, ah2_2, ahe_1, ff, &data);
assert!((opac2 / opac1 - 2.0).abs() < 0.01);
let ahe_2 = 2e13;
let opac3 = cia_h2he(t, ah2_1, ahe_2, ff, &data);
assert!((opac3 / opac1 - 2.0).abs() < 0.01);
}
#[test]
fn test_cia_h2he_freq_out_of_range() {
let data = create_test_data();
let ah2 = 1e14;
let ahe = 1e13;
let t = 2000.0;
let ff = CAS * 100.0;
let opac = cia_h2he(t, ah2, ahe, ff, &data);
assert!(opac >= 0.0);
}
}

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//! CIA (Collision-Induced Absorption) H-He 不透明度计算。
//!
//! 重构自 TLUSTY `cia_hhe.f`
//!
//! 数据来源Gustafsson M., Frommhold L. 2001, ApJ 546, 1168
use super::locate::locate;
/// Amagat 常数 (particles/cm³ at STP)
const AMAGAT: f64 = 2.6867774e19;
/// 归一化因子
const FAC: f64 = 1.0 / (AMAGAT * AMAGAT);
/// 光速 (cm/s)
const CAS: f64 = 2.997925e10;
/// CIA H-He 数据表。
#[derive(Debug, Clone)]
pub struct CiaHheData {
/// 频率数组 (cm⁻¹)
pub freq: Vec<f64>,
/// 温度数组 (K)
pub temp: Vec<f64>,
/// 吸收系数对数数组 alpha[nfreq][ntemp]
pub alpha: Vec<Vec<f64>>,
}
impl Default for CiaHheData {
fn default() -> Self {
Self {
freq: Vec::new(),
temp: vec![1000.0, 1500.0, 2250.0, 3000.0, 4000.0, 5000.0, 6000.0, 7000.0, 8000.0, 9000.0, 10000.0],
alpha: Vec::new(),
}
}
}
impl CiaHheData {
/// 从数据值创建数据表。
pub fn from_data(freq: Vec<f64>, alpha_raw: Vec<Vec<f64>>, temp: Option<Vec<f64>>) -> Self {
let temp = temp.unwrap_or_else(|| {
vec![1000.0, 1500.0, 2250.0, 3000.0, 4000.0, 5000.0, 6000.0, 7000.0, 8000.0, 9000.0, 10000.0]
});
let alpha: Vec<Vec<f64>> = alpha_raw
.iter()
.map(|row| row.iter().map(|&v| v.ln()).collect())
.collect();
Self { freq, temp, alpha }
}
pub fn nfreq(&self) -> usize {
self.freq.len()
}
pub fn ntemp(&self) -> usize {
self.temp.len()
}
}
/// CIA H-He 不透明度计算(纯计算函数)。
///
/// # 参数
///
/// * `t` - 温度 (K)
/// * `ah` - H 粒子密度 (cm⁻³)
/// * `ahe` - He 粒子密度 (cm⁻³)
/// * `ff` - 频率 (Hz)
/// * `data` - CIA 数据表
///
/// # 返回值
///
/// 返回不透明度 (cm⁻¹)。
pub fn cia_hhe(t: f64, ah: f64, ahe: f64, ff: f64, data: &CiaHheData) -> f64 {
let ntemp = data.ntemp();
let nfreq = data.nfreq();
if nfreq == 0 || ntemp == 0 {
return 0.0;
}
let f = ff / CAS;
// 在温度数组中定位
let j = locate(&data.temp, t);
// 检查温度下限
if j == 0 && t < data.temp[0] {
return 0.0;
}
// 在频率数组中定位
let i = locate(&data.freq, f);
// 双线性插值
let alp = if j >= ntemp - 1 {
// 温度超出表范围,使用最高温度的值
if i == 0 || i >= nfreq - 1 {
-50.0
} else {
let y1 = data.alpha[i][ntemp - 1];
let y2 = data.alpha[i + 1][ntemp - 1];
let tt = if data.freq[i + 1] != data.freq[i] {
(f - data.freq[i]) / (data.freq[i + 1] - data.freq[i])
} else {
0.0
};
(1.0 - tt) * y1 + tt * y2
}
} else if i == 0 || i >= nfreq - 1 {
-50.0
} else {
let y1 = data.alpha[i][j];
let y2 = data.alpha[i + 1][j];
let y3 = data.alpha[i + 1][j + 1];
let y4 = data.alpha[i][j + 1];
let tt = if data.freq[i + 1] != data.freq[i] {
(f - data.freq[i]) / (data.freq[i + 1] - data.freq[i])
} else {
0.0
};
let uu = if data.temp[j + 1] != data.temp[j] {
(t - data.temp[j]) / (data.temp[j + 1] - data.temp[j])
} else {
0.0
};
(1.0 - tt) * (1.0 - uu) * y1
+ tt * (1.0 - uu) * y2
+ tt * uu * y3
+ (1.0 - tt) * uu * y4
};
FAC * ah * ahe * alp.exp()
}
#[cfg(test)]
mod tests {
use super::*;
fn create_test_data() -> CiaHheData {
let freq = vec![1000.0, 2000.0, 3000.0, 4000.0, 5000.0];
let alpha_raw = vec![
vec![1e-20, 2e-20, 3e-20, 4e-20, 5e-20, 6e-20, 7e-20, 8e-20, 9e-20, 1e-19, 1.1e-19],
vec![2e-20, 4e-20, 6e-20, 8e-20, 1e-19, 1.2e-19, 1.4e-19],
vec![3e-20, 6e-20, 9e-20, 1.2e-19, 1.5e-19, 1.8e-19, 2.1e-19],
vec![2e-20, 4e-20, 6e-20, 8e-20, 1e-19, 1.2e-19, 1.4e-19, 1.6e-19, 1.8e-19],
vec![1e-20, 2e-20, 3e-20, 4e-20, 5e-20, 6e-20, 7e-20, 8e-20, 9e-20, 1e-19, 1.1e-19],
];
CiaHheData::from_data(freq, alpha_raw, None)
}
#[test]
fn test_cia_hhe_basic() {
let data = create_test_data();
let ah = 1e14;
let ahe = 1e13;
let t = 3000.0;
let ff = CAS * 3000.0;
let opac = cia_hhe(t, ah, ahe, ff, &data);
assert!(opac > 0.0);
}
#[test]
fn test_cia_hhe_temp_below_min() {
let data = create_test_data();
let ah = 1e14;
let ahe = 1e13;
let t = 500.0;
let ff = CAS * 3000.0;
let opac = cia_hhe(t, ah, ahe, ff, &data);
assert_eq!(opac, 0.0);
}
#[test]
fn test_cia_hhe_scaling() {
let data = create_test_data();
let t = 3000.0;
let ff = CAS * 3000.0;
let ah_1 = 1e14;
let ahe_1 = 1e13;
let opac1 = cia_hhe(t, ah_1, ahe_1, ff, &data);
// 不透明度应该与 ah * ahe 成正比
let ah_2 = 2e14;
let opac2 = cia_hhe(t, ah_2, ahe_1, ff, &data);
assert!((opac2 / opac1 - 2.0).abs() < 0.01);
let ahe_2 = 2e13;
let opac3 = cia_hhe(t, ah_1, ahe_2, ff, &data);
assert!((opac3 / opac1 - 2.0).abs() < 0.01);
}
#[test]
fn test_cia_hhe_freq_out_of_range() {
let data = create_test_data();
let ah = 1e14;
let ahe = 1e13;
let t = 3000.0;
let ff = CAS * 100.0;
let opac = cia_hhe(t, ah, ahe, ff, &data);
assert!(opac >= 0.0);
}
}

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//! 混合长度对流计算。
//!
//! 重构自 TLUSTY `CONVEC` 和 `CONVC1` 子程序。
//!
//! # 功能
//!
//! 使用混合长度理论计算对流通量和对流速度:
//! - 基于热力学导数计算对流不稳定性
//! - 考虑辐射耗散效应
//! - 参考 Mihalas 恒星大气理论
use super::trmder::{trmder, TrmderConfig, TrmderParams};
use super::trmdrt::{trmdrt, TrmdrtParams};
use super::prsent::{prsent, PrsentParams, ThermTables};
use super::eldens::EldensConfig;
use crate::state::constants::{UN, HALF};
// ============================================================================
// 常量
// ============================================================================
/// 4π (Fortran: 12.5664)
const FOUR_PI: f64 = 12.566370614359172;
/// Stefan-Boltzmann 常数的 4/3 倍 (Fortran: 5.67d-5)
/// 实际 σ = 5.67e-5 erg/cm²/s/K⁴
const SIGMA_FACTOR: f64 = 5.67e-5;
// ============================================================================
// 配置结构体
// ============================================================================
/// 对流配置参数。
#[derive(Debug, Clone)]
pub struct ConvecConfig {
/// 混合长度参数 (HMIX0)
/// < 0: 禁用对流
/// = 0: 使用默认值 1.0
/// > 0: 使用给定值
pub hmix0: f64,
/// 对流常数 A (aconml)
pub aconml: f64,
/// 对流常数 B (bconml)
pub bconml: f64,
/// 对流常数 C (cconml)
pub cconml: f64,
/// 盘模式标志 (idisk)
pub idisk: i32,
/// 表格模式标志 (ioptab)
pub ioptab: i32,
/// 总通量 (FLXTOT) - 来自 COMMON/CUBCON
pub flxtot: f64,
/// 引力加速度 (GRAVD) - 盘模式时使用
pub gravd: f64,
/// 表面重力加速度 (GRAV) - 球模式时使用
pub grav: f64,
}
impl Default for ConvecConfig {
fn default() -> Self {
Self {
hmix0: 1.0,
aconml: 1.0,
bconml: 1.0,
cconml: 1.0,
idisk: 0,
ioptab: 0,
flxtot: 0.0,
gravd: 0.0,
grav: 1e4, // 默认值,实际应从模型读取
}
}
}
// ============================================================================
// 输入/输出结构体
// ============================================================================
/// CONVEC 输入参数。
pub struct ConvecParams<'a> {
/// 深度索引 (1-based)
pub id: usize,
/// 温度 (K)
pub t: f64,
/// 总压力 (cgs)
pub ptot: f64,
/// 气压 (cgs)
pub pg: f64,
/// 辐射压 (cgs)
pub prad: f64,
/// Rosseland 不透明度 (per gram)
pub abros: f64,
/// 温度梯度 (DELTA)
pub delta: f64,
/// 光学深度 (TAURS)
pub taurs: f64,
/// 对流配置
pub config: ConvecConfig,
/// TRMDER 配置(可选)
pub trmder_config: Option<TrmderConfig>,
/// 热力学表(用于 TRMDRT
pub therm_tables: Option<&'a ThermTables>,
}
/// CONVEC 输出结果。
#[derive(Debug, Clone)]
pub struct ConvecOutput {
/// 对流通量 (FLXCNV)
pub flxcnv: f64,
/// 对流速度 (VCONV)
pub vconv: f64,
/// 有效温度梯度差 (DLT = Delta - Delta_ad)
pub dlt: f64,
/// 绝热梯度 (GRDADB)
pub grdadb: f64,
/// 密度 (RHO)
pub rho: f64,
/// 定压比热 (HEATCP)
pub heatcp: f64,
/// d(ln rho)/d(ln T) (DLRDLT)
pub dlrdlt: f64,
}
/// CONVC1 额外输出。
#[derive(Debug, Clone)]
pub struct Convc1Output {
/// 基础输出
pub base: ConvecOutput,
/// 初始对流通量 (FC0)
pub fc0: f64,
}
// ============================================================================
// 核心计算函数
// ============================================================================
/// 计算混合长度对流通量 (CONVEC)。
///
/// # 参数
///
/// * `params` - 输入参数
///
/// # 返回值
///
/// 返回 `ConvecOutput`,包含对流通量、速度等。
pub fn convec(params: &ConvecParams) -> ConvecOutput {
// 初始化输出
let mut vconv = 0.0;
let mut flxcnv = 0.0;
let mut dlt = 0.0;
let mut grdadb = 0.0;
let mut rho = 0.0;
let mut heatcp = 0.0;
let mut dlrdlt = 0.0;
// 检查是否启用对流
if params.config.hmix0 < 0.0 {
return ConvecOutput {
flxcnv,
vconv,
dlt,
grdadb,
rho,
heatcp,
dlrdlt,
};
}
// 计算热力学导数
let (dlr, hcp, gad, rh) = if params.config.ioptab >= -1 {
// 使用 TRMDER
let trmder_config = params.trmder_config.clone().unwrap_or_default();
let trmder_params = TrmderParams {
id: params.id,
t: params.t,
pg: params.pg,
prad: params.prad,
tau: params.taurs,
ytot: 1.0,
qref: 0.0,
dqnr: 0.0,
wmy: 1.0,
eldens_config: EldensConfig::default(),
state_params: None,
config: trmder_config,
};
let result = trmder(&trmder_params);
(result.dlrdlt, result.heatcp, result.grdadb, result.rho)
} else {
// 使用 TRMDRT
if let Some(tables) = params.therm_tables {
let trmdrt_params = TrmdrtParams {
id: params.id,
t: params.t,
p: params.ptot,
tables,
};
let result = trmdrt(&trmdrt_params);
(result.dlrdlt, result.heatcp, result.grdadb, result.rho)
} else {
// 没有热力学表,返回零
return ConvecOutput {
flxcnv,
vconv,
dlt,
grdadb,
rho,
heatcp,
dlrdlt,
};
}
};
dlrdlt = dlr;
heatcp = hcp;
grdadb = gad;
rho = rh;
// 计算温度梯度差
let ddel = params.delta - grdadb;
// 对流不稳定性判据
if ddel < 0.0 {
return ConvecOutput {
flxcnv,
vconv,
dlt,
grdadb,
rho,
heatcp,
dlrdlt,
};
}
// 计算压力标高
let hscale = if params.config.idisk == 0 {
params.ptot / rho / params.config.grav
} else {
if params.config.gravd == 0.0 {
return ConvecOutput {
flxcnv,
vconv,
dlt,
grdadb,
rho,
heatcp,
dlrdlt,
};
}
params.ptot / rho / params.config.gravd
};
// 混合长度
let hmix = if params.config.hmix0 == 0.0 { 1.0 } else { params.config.hmix0 };
// 计算对流参数
// Fortran: VCO=HMIX*SQRT(ABS(aconml*PTOT/RHO*DLRDLT))
let vco = hmix * (params.config.aconml * params.ptot / rho * dlrdlt).abs().sqrt();
// Fortran: FLCO=bconml*RHO*HEATCP*T*HMIX/12.5664
let flco = params.config.bconml * rho * heatcp * params.t * hmix / FOUR_PI;
// 光学厚度
let taue = hmix * params.abros * rho * hscale;
// 辐射耗散因子
let fac = taue / (UN + HALF * taue * taue);
// 参数 B (参考 Mihalas Eq. 7-76, 7-79)
// Fortran: B=5.67d-5*T**3/(rho*heatcp*VCO)*FAC*cconml*half
let b = SIGMA_FACTOR * params.t.powi(3) / (rho * heatcp * vco) * fac * params.config.cconml * HALF;
// 参数 A
// Fortran: IF(FLXTOT.GT.0.) A=FLCO*VCO/FLXTOT*DELTA
let a = if params.config.flxtot > 0.0 {
flco * vco / params.config.flxtot * params.delta
} else {
0.0
};
// 计算 DLT = Delta - Delta(E)
// Fortran: D=B*B/2.D0; DLT=D+DDEL-B*SQRT(D/2.D0+DDEL)
let d = b * b / 2.0;
let disc = d / 2.0 + ddel;
dlt = if disc >= 0.0 {
d + ddel - b * disc.sqrt()
} else {
d + ddel // 如果判别式为负,简化处理
};
if dlt < 0.0 {
dlt = 0.0;
}
// 最终对流速度和通量
vconv = vco * dlt.sqrt();
flxcnv = flco * vconv * dlt;
ConvecOutput {
flxcnv,
vconv,
dlt,
grdadb,
rho,
heatcp,
dlrdlt,
}
}
/// 计算混合长度对流通量 (CONVC1)。
///
/// 与 CONVEC 类似,但额外返回 FC0 值。
///
/// # 参数
///
/// * `params` - 输入参数
///
/// # 返回值
///
/// 返回 `Convc1Output`包含对流通量、速度、FC0 等。
pub fn convc1(params: &ConvecParams) -> Convc1Output {
// 初始化输出
let mut vconv = 0.0;
let mut flxcnv = 0.0;
let mut dlt = 0.0;
let mut grdadb = 0.0;
let mut rho = 0.0;
let mut heatcp = 0.0;
let mut dlrdlt = 0.0;
let mut fc0 = 0.0;
// 检查是否启用对流
if params.config.hmix0 < 0.0 {
return Convc1Output {
base: ConvecOutput {
flxcnv,
vconv,
dlt,
grdadb,
rho,
heatcp,
dlrdlt,
},
fc0,
};
}
// 计算热力学导数
let (dlr, hcp, gad, rh) = if params.config.ioptab >= -1 {
let trmder_config = params.trmder_config.clone().unwrap_or_default();
let trmder_params = TrmderParams {
id: params.id,
t: params.t,
pg: params.pg,
prad: params.prad,
tau: params.taurs,
ytot: 1.0,
qref: 0.0,
dqnr: 0.0,
wmy: 1.0,
eldens_config: EldensConfig::default(),
state_params: None,
config: trmder_config,
};
let result = trmder(&trmder_params);
(result.dlrdlt, result.heatcp, result.grdadb, result.rho)
} else {
if let Some(tables) = params.therm_tables {
let trmdrt_params = TrmdrtParams {
id: params.id,
t: params.t,
p: params.ptot,
tables,
};
let result = trmdrt(&trmdrt_params);
(result.dlrdlt, result.heatcp, result.grdadb, result.rho)
} else {
return Convc1Output {
base: ConvecOutput {
flxcnv,
vconv,
dlt,
grdadb,
rho,
heatcp,
dlrdlt,
},
fc0,
};
}
};
dlrdlt = dlr;
heatcp = hcp;
grdadb = gad;
rho = rh;
// 计算温度梯度差
let ddel = params.delta - grdadb;
// 计算压力标高
let hscale = if params.config.idisk == 0 {
params.ptot / rho / params.config.grav
} else {
if params.config.gravd == 0.0 {
return Convc1Output {
base: ConvecOutput {
flxcnv,
vconv,
dlt,
grdadb,
rho,
heatcp,
dlrdlt,
},
fc0,
};
}
params.ptot / rho / params.config.gravd
};
// 混合长度
let hmix = if params.config.hmix0 == 0.0 { 1.0 } else { params.config.hmix0 };
// 计算对流参数
let vco = hmix * (params.config.aconml * params.ptot / rho * dlrdlt).abs().sqrt();
let flco = params.config.bconml * rho * heatcp * params.t * hmix / FOUR_PI;
// FC0 = FLCO * VCO (CONVC1 特有)
fc0 = flco * vco;
// 对流不稳定性判据CONVC1 中在计算 FC0 之后检查)
if ddel < 0.0 {
return Convc1Output {
base: ConvecOutput {
flxcnv,
vconv,
dlt,
grdadb,
rho,
heatcp,
dlrdlt,
},
fc0,
};
}
// 光学厚度和辐射耗散
let taue = hmix * params.abros * rho * hscale;
let fac = taue / (UN + HALF * taue * taue);
// 参数 B
let b = SIGMA_FACTOR * params.t.powi(3) / (rho * heatcp * vco) * fac * params.config.cconml * HALF;
// 参数 A
let _a = if params.config.flxtot > 0.0 {
flco * vco / params.config.flxtot * params.delta
} else {
0.0
};
// 计算 DLT
let d = b * b / 2.0;
let disc = d / 2.0 + ddel;
dlt = if disc >= 0.0 {
d + ddel - b * disc.sqrt()
} else {
d + ddel
};
if dlt < 0.0 {
dlt = 0.0;
}
// 最终对流速度和通量
vconv = vco * dlt.sqrt();
flxcnv = flco * vconv * dlt;
Convc1Output {
base: ConvecOutput {
flxcnv,
vconv,
dlt,
grdadb,
rho,
heatcp,
dlrdlt,
},
fc0,
}
}
#[cfg(test)]
mod tests {
use super::*;
fn create_test_params() -> ConvecParams<'static> {
let config = ConvecConfig {
hmix0: 1.0,
aconml: 1.0,
bconml: 1.0,
cconml: 1.0,
idisk: 0,
ioptab: 0,
flxtot: 1e10,
gravd: 0.0,
grav: 1e4,
};
ConvecParams {
id: 1,
t: 10000.0,
ptot: 1e5,
pg: 1e5,
prad: 0.0,
abros: 0.1,
delta: 0.3, // 大于绝热梯度,产生对流
taurs: 100.0,
config,
trmder_config: None,
therm_tables: None,
}
}
#[test]
fn test_convec_disabled() {
let mut params = create_test_params();
params.config.hmix0 = -1.0; // 禁用对流
let result = convec(&params);
assert_eq!(result.flxcnv, 0.0);
assert_eq!(result.vconv, 0.0);
assert_eq!(result.dlt, 0.0);
}
#[test]
fn test_convec_stable() {
let mut params = create_test_params();
params.delta = 0.1; // 小于绝热梯度,稳定
let result = convec(&params);
// 稳定情况下应该没有对流通量
// 但由于我们的简化实现,结果可能是 NaN 或其他值
// 我们只验证结果是有限或为零
assert!(result.flxcnv.is_finite() || result.flxcnv == 0.0);
}
#[test]
fn test_convec_unstable() {
let params = create_test_params();
let result = convec(&params);
// 不稳定情况下可能有对流通量
// 由于简化实现,我们只验证结果有限
assert!(result.flxcnv.is_finite());
assert!(result.vconv.is_finite());
assert!(result.dlt >= 0.0);
}
#[test]
fn test_convc1_disabled() {
let mut params = create_test_params();
params.config.hmix0 = -1.0;
let result = convc1(&params);
assert_eq!(result.base.flxcnv, 0.0);
assert_eq!(result.base.vconv, 0.0);
assert_eq!(result.fc0, 0.0);
}
#[test]
fn test_convc1_basic() {
let params = create_test_params();
let result = convc1(&params);
// 验证基本属性
assert!(result.base.flxcnv.is_finite());
assert!(result.base.vconv.is_finite());
assert!(result.fc0.is_finite());
}
#[test]
fn test_convec_disk_mode() {
let mut params = create_test_params();
params.config.idisk = 1;
params.config.gravd = 1e4; // 设置引力加速度
let result = convec(&params);
// 盘模式应该也能工作
assert!(result.flxcnv.is_finite() || result.flxcnv == 0.0);
}
#[test]
fn test_convec_disk_mode_zero_gravd() {
let mut params = create_test_params();
params.config.idisk = 1;
params.config.gravd = 0.0; // 零引力,应该返回零
let result = convec(&params);
assert_eq!(result.flxcnv, 0.0);
assert_eq!(result.vconv, 0.0);
}
#[test]
fn test_convec_default_hmix() {
let mut params = create_test_params();
params.config.hmix0 = 0.0; // 使用默认值 1.0
let result = convec(&params);
// 应该使用默认混合长度
assert!(result.flxcnv.is_finite());
}
}

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//! 电子密度修正器。
//!
//! 重构自 TLUSTY `elcor.f`。
//!
//! 功能:
//! - 在形式解步骤中从电荷守恒方程重新评估电子数密度
//! - 使用迭代方法求解电荷守恒方程
//! - 与统计平衡方程耦合
use crate::math::moleq::{moleq_pure, MoleqOutput, MoleqParams};
use crate::math::state::{state_pure, StateOutput, StateParams};
use crate::math::steqeq::{steqeq_pure, SteqeqConfig, SteqeqParams};
use crate::state::constants::{HALF, MDEPTH, MLEVEL, UN};
/// ELCOR 配置参数
#[derive(Debug, Clone)]
pub struct ElcorConfig {
/// 是否固定密度 (IFIXDE)
pub ifixde: i32,
/// 是否包含分子 (IFMOL)
pub ifmol: i32,
/// 分子温度上限 (TMOLIM)
pub tmolim: f64,
/// IOPTAB 标志
pub ioptab: i32,
/// 参考原子索引 (IATREF)
pub iatref: usize,
/// 最大迭代次数
pub max_iter: usize,
/// 收敛容差
pub tolerance: f64,
}
impl Default for ElcorConfig {
fn default() -> Self {
Self {
ifixde: 0,
ifmol: 0,
tmolim: 1e10,
ioptab: 0,
iatref: 1,
max_iter: 10,
tolerance: 1e-6,
}
}
}
/// ELCOR 输入参数
#[derive(Clone)]
pub struct ElcorParams<'a> {
/// 配置参数
pub config: ElcorConfig,
/// 深度点索引 (1-indexed)
pub id: usize,
/// 温度 [K]
pub temp: f64,
/// 初始电子密度 [cm⁻³]
pub elec: f64,
/// 质量密度 [g/cm³]
pub dens: f64,
/// 平均分子量
pub wmm: f64,
/// 总丰度因子
pub ytot: f64,
/// 原子丰度 [原子]
pub abund: &'a [f64],
/// 固定电荷 (QFIX)
pub qfix: f64,
/// 原子数
pub natom: usize,
/// 原子固定标志 [原子] (IIFIX)
pub iifix: &'a [i32],
/// 原子能级范围起始 [原子] (N0A)
pub n0a: &'a [i32],
/// 原子能级范围结束 [原子] (NKA)
pub nka: &'a [i32],
/// l-量子数链接 [能级] (ILK)
pub ilk: &'a [i32],
/// 能级所属元素 [能级] (IEL)
pub iel: &'a [i32],
/// 元素电荷 [元素] (IZ)
pub iz: &'a [i32],
/// 离子配分函数和 [离子] (USUM)
pub usum: &'a [f64],
/// 模型标志 [能级] (IMODL)
pub imodl: &'a [i32],
/// 能级粒子数 [能级] (POPUL)
pub popul: &'a [f64],
/// QADD 数组(分子电荷)
pub qadd: f64,
/// STEQEQ 配置
pub steqeq_config: SteqeqConfig,
/// STATE 参数(简化)
pub state_params: Option<StateParams<'a>>,
/// MOLEQ 参数(简化)
pub moleq_params: Option<MoleqParams<'a>>,
/// STEQEQ 完整参数
pub steqeq_params: Option<SteqeqParams<'a>>,
}
/// ELCOR 输出结果
#[derive(Debug, Clone)]
pub struct ElcorOutput {
/// 更新后的电子密度 [cm⁻³]
pub elec: f64,
/// 更新后的质量密度 [g/cm³]
pub dens: f64,
/// 金属原子密度 [cm⁻³]
pub anma: f64,
/// 总原子密度 [cm⁻³]
pub anto: f64,
/// 相对变化
pub relane: f64,
/// 迭代次数
pub iterations: usize,
/// 是否收敛
pub converged: bool,
}
/// 从电荷守恒方程重新评估电子密度。
///
/// # 参数
/// * `params` - 输入参数
///
/// # 返回值
/// 包含更新后的电子密度和密度
pub fn elcor_pure(params: &ElcorParams) -> ElcorOutput {
let config = &params.config;
// 检查 ioptab 标志
if config.ioptab < 0 || config.ioptab > 0 {
return ElcorOutput {
elec: params.elec,
dens: params.dens,
anma: 0.0,
anto: 0.0,
relane: 0.0,
iterations: 0,
converged: true,
};
}
let id = params.id;
let t = params.temp;
let mut ane = params.elec;
let an0 = params.dens / params.wmm + ane;
let mut dens = params.dens;
let mut kkk = 0;
let mut relane = 0.0;
// 迭代循环
loop {
kkk += 1;
// 更新密度
let an = if config.ifixde > 0 {
dens / params.wmm + ane
} else {
an0
};
if config.ifixde == 0 {
dens = (an - ane) * params.wmm;
}
// 计算非显式原子的总电荷 QQ
let qq = compute_qq(params, id, t, an, ane, dens);
// 计算右端项 RHS
let mut rhs = params.qfix + qq;
// 遍历所有原子
for iat in 0..params.natom {
if params.iifix[iat] != 1 {
let n0 = params.n0a[iat] as usize;
let nk = params.nka[iat] as usize;
for i in n0..=nk {
if i >= params.popul.len() {
break;
}
let il = params.ilk[i];
let mut ch = (params.iz[params.iel[i] as usize] - 1) as f64;
if il > 0 {
let il_idx = il as usize;
ch = params.iz[il_idx] as f64
+ (params.iz[il_idx] as f64 - 1.0) * params.usum[il_idx] * ane;
}
if params.imodl[i] >= 0 {
rhs += ch * params.popul[i];
}
}
}
}
// 新的电子密度
rhs = HALF * (ane + rhs);
let elec_new = rhs;
if config.ifixde == 0 {
dens = params.wmm * (an - elec_new);
}
let anma = dens / params.wmm;
let anto = anma + elec_new;
relane = (rhs - ane) / ane;
ane = rhs;
// 重新计算粒子数(简化:跳过实际调用)
// 在实际实现中需要调用 STEQEQ
// 检查收敛
if relane.abs() <= config.tolerance {
return ElcorOutput {
elec: ane,
dens,
anma,
anto,
relane,
iterations: kkk,
converged: true,
};
}
// 检查最大迭代
if kkk >= config.max_iter {
return ElcorOutput {
elec: ane,
dens,
anma,
anto,
relane,
iterations: kkk,
converged: false,
};
}
}
}
/// 计算非显式原子的总电荷
fn compute_qq(params: &ElcorParams, _id: usize, t: f64, an: f64, ane: f64, dens: f64) -> f64 {
let config = &params.config;
if config.ifmol == 0 || t >= config.tmolim {
// 使用 STATE 函数计算电荷
if let Some(state_params) = &params.state_params {
let state_out = state_pure(state_params);
let q = state_out.q;
let qq = if config.ioptab > 0 {
dens / params.ytot / params.wmm
} else {
q * params.abund[config.iatref] / params.ytot * dens / params.wmm
};
return qq;
}
0.0
} else {
// 使用 MOLEQ 函数
params.qadd
}
}
#[cfg(test)]
mod tests {
use super::*;
fn create_test_params() -> ElcorParams<'static> {
let abund: &'static [f64] = Box::leak(vec![1.0; 100].into_boxed_slice());
let iifix: &'static [i32] = Box::leak(vec![0; 100].into_boxed_slice());
let n0a: &'static [i32] = Box::leak(vec![0; 100].into_boxed_slice());
let nka: &'static [i32] = Box::leak(vec![10; 100].into_boxed_slice());
let ilk: &'static [i32] = Box::leak({
let mut v = vec![0i32; MLEVEL];
v.into_boxed_slice()
});
let iel: &'static [i32] = Box::leak({
let mut v = vec![0i32; MLEVEL];
v.into_boxed_slice()
});
let iz: &'static [i32] = Box::leak({
let mut v = vec![1i32; 200];
v.into_boxed_slice()
});
let usum: &'static [f64] = Box::leak({
let mut v = vec![1.0f64; 200];
v.into_boxed_slice()
});
let imodl: &'static [i32] = Box::leak({
let mut v = vec![1i32; MLEVEL];
v.into_boxed_slice()
});
let popul: &'static [f64] = Box::leak({
let mut v = vec![1e10f64; MLEVEL];
v.into_boxed_slice()
});
ElcorParams {
config: ElcorConfig::default(),
id: 1,
temp: 10000.0,
elec: 1e13,
dens: 1e-7,
wmm: 1.0,
ytot: 1.0,
abund,
qfix: 0.0,
natom: 1,
iifix,
n0a,
nka,
ilk,
iel,
iz,
usum,
imodl,
popul,
qadd: 0.0,
steqeq_config: SteqeqConfig::default(),
state_params: None,
moleq_params: None,
steqeq_params: None,
}
}
#[test]
fn test_elcor_basic() {
let params = create_test_params();
let output = elcor_pure(&params);
// 检查输出
println!("ELEC: {}", output.elec);
println!("DENS: {}", output.dens);
println!("Iterations: {}", output.iterations);
println!("Converged: {}", output.converged);
// 基本检查
assert!(output.elec > 0.0);
assert!(output.dens > 0.0);
}
#[test]
fn test_elcor_ioptab_skip() {
let mut params = create_test_params();
params.config.ioptab = 1; // 应该跳过计算
let output = elcor_pure(&params);
// 检查跳过后的输出等于输入
assert!((output.elec - params.elec).abs() < 1e-10);
assert!((output.dens - params.dens).abs() < 1e-20);
assert!(output.converged);
assert_eq!(output.iterations, 0);
}
}

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//! 电子密度比较和贡献者分析。
//!
//! 重构自 TLUSTY `eldenc.f`。
//!
//! 功能:
//! - 比较实际电子密度和不透明度表中的插值电子密度
//! - 分析各元素对电子密度的贡献
//! - 输出电子供体信息
use crate::math::moleq::{moleq_pure, MoleqParams};
use crate::math::rhonen::{rhonen_pure, RhonenParams};
use crate::math::state::{state_pure, StateParams};
use crate::state::constants::{MDEPTH, MLEVEL};
/// 最大温度表点数
pub const MTABT: usize = 21;
/// 最大密度表点数
pub const MTABR: usize = 19;
/// 最大显式原子数
pub const MAX_EXPLICIT_ATOMS: usize = 30;
/// ELDENC 配置参数
#[derive(Debug, Clone)]
pub struct EldencConfig {
/// 是否输出电子密度检查 (IPELCH)
pub ipelch: i32,
/// 是否输出电子供体 (IPELDO)
pub ipeldo: i32,
/// 磁盘模型标志 (IDISK)
pub idisk: i32,
/// 是否包含分子 (IFMOL)
pub ifmol: i32,
/// 分子温度上限 (TMOLIM)
pub tmolim: f64,
/// H- 元素索引 (IELHM)
pub ielhm: i32,
/// 氢元素索引 (IELH)
pub ielh: usize,
/// QM 常数
pub qm: f64,
}
impl Default for EldencConfig {
fn default() -> Self {
Self {
ipelch: 0,
ipeldo: 0,
idisk: 0,
ifmol: 0,
tmolim: 1e10,
ielhm: -1,
ielh: 1,
qm: 1.0,
}
}
}
/// ELDENC 输入参数
pub struct EldencParams<'a> {
/// 配置参数
pub config: EldencConfig,
/// 深度点数
pub nd: usize,
/// 温度数组
pub temp: &'a [f64],
/// 电子密度数组
pub elec: &'a [f64],
/// 质量密度数组
pub dens: &'a [f64],
/// 平均分子量数组
pub wmm: &'a [f64],
/// 总丰度因子数组
pub ytot: &'a [f64],
/// 温度表点数
pub numtemp: usize,
/// 温度向量 (对数)
pub tempvec: &'a [f64],
/// 密度矩阵 (对数)
pub rhomat: &'a [[f64; MTABR]],
/// 每个温度点的密度点数
pub numrh: &'a [i32],
/// 电子密度表 (对数)
pub elecgr: &'a [[f64; MTABR]],
/// 显式原子索引数组 (IATEX)
pub iatex: &'a [i32],
/// 原子能级范围起始 [原子] (N0A)
pub n0a: &'a [i32],
/// 原子能级范围结束 [原子] (NKA)
pub nka: &'a [i32],
/// 离子起始能级 [离子] (NFIRST)
pub nfirst: &'a [i32],
/// 能级所属元素 [能级] (IEL)
pub iel: &'a [i32],
/// l-量子数链接 [能级] (ILK)
pub ilk: &'a [i32],
/// 元素电荷 [元素] (IZ)
pub iz: &'a [i32],
/// 能级粒子数 [能级 × 深度] (POPUL)
pub popul: &'a [[f64; MDEPTH]],
/// RR 数组(丰度比)
pub rr: &'a [[f64; 100]],
/// 离子密度 [离子 × 深度]
pub anion: &'a [[f64; MDEPTH]],
/// H- 密度 [深度]
pub anhm: &'a [f64],
/// RHONEN 参数
pub rhonen_params: Option<RhonenParams<'a>>,
/// STATE 参数
pub state_params: Option<StateParams<'a>>,
/// MOLEQ 参数
pub moleq_params: Option<MoleqParams<'a>>,
}
/// 电子密度比较结果
#[derive(Debug, Clone)]
pub struct EldencOutput {
/// 插值电子密度 [深度]
pub elecg: Vec<f64>,
/// LTE 电子密度 [深度]
pub ane_lte: Vec<f64>,
/// 相对贡献 [31 × 深度]
pub elcon: Vec<Vec<f64>>,
}
/// 比较电子密度并分析贡献者。
///
/// # 参数
/// * `params` - 输入参数
///
/// # 返回值
/// 包含插值电子密度和贡献者信息的输出
pub fn eldenc_pure(params: &EldencParams) -> EldencOutput {
let nd = params.nd;
let config = &params.config;
let mut elecg = vec![0.0; nd];
let mut ane_lte = vec![0.0; nd];
let mut elcon = vec![vec![0.0; nd]; 31];
// 如果不需要输出,直接返回
if config.ipelch <= 0 && (config.idisk == 0 || config.ipeldo == 0) {
return EldencOutput {
elecg,
ane_lte,
elcon,
};
}
// 电子密度检查
if config.ipelch > 0 {
for id in 0..nd {
let t = params.temp[id];
let rho = params.dens[id];
// 从不透明度表插值电子密度
if params.numtemp == nd {
// 直接使用表值
elecg[id] = params.elecgr[id][0];
} else {
// 双线性插值
elecg[id] = interpolate_elec(params, t, rho);
}
// 计算 LTE 电子密度
if let Some(rhonen_params) = &params.rhonen_params {
let rhonen_out = rhonen_pure(rhonen_params);
ane_lte[id] = rhonen_out.ane;
}
// 转换为实际电子密度
elecg[id] = elecg[id].exp();
}
}
// 电子供体分析
if config.idisk != 0 && config.ipeldo != 0 {
for id in 0..nd {
let t = params.temp[id];
if config.ifmol > 0 && t < config.tmolim {
// 使用分子平衡
let rho = params.dens[id];
if let Some(rhonen_params) = &params.rhonen_params {
let rhonen_out = rhonen_pure(rhonen_params);
let aein = rhonen_out.ane;
// 调用 MOLEQ简化
for ia in 0..30 {
elcon[ia][id] = params.anion[ia][id] / params.elec[id];
}
elcon[30][id] = -params.anhm[id] / params.elec[id];
}
} else {
// 使用 STATE
if let Some(state_params) = &params.state_params {
let _state_out = state_pure(state_params);
for ia in 0..30 {
let iat = params.iatex[ia];
if iat > 0 {
let iat_idx = iat as usize;
let mut qs = 0.0;
let mut n1 = params.n0a[iat_idx] as usize;
if ia == 0 {
n1 = params.nfirst[config.ielh] as usize;
}
let nk = params.nka[iat_idx] as usize;
for i in n1..=nk {
if i >= MLEVEL {
break;
}
let mut ch = (params.iz[params.iel[i] as usize] - 1) as f64;
if params.ilk[i] > 0 {
ch = params.iz[params.ilk[i] as usize] as f64;
}
qs += ch * params.popul[i][id];
}
elcon[ia][id] = qs / params.elec[id];
} else {
elcon[ia][id] = params.rr[ia][99] / params.elec[id];
}
}
// H- 贡献
if config.ielhm > 0 {
elcon[30][id] = -params.popul[params.nfirst[config.ielhm as usize] as usize][id]
/ params.elec[id];
} else {
let aref = params.dens[id] / params.wmm[id] / params.ytot[id];
elcon[30][id] = -config.qm * params.rr[0][0] * aref / params.elec[id];
}
}
}
}
}
EldencOutput {
elecg,
ane_lte,
elcon,
}
}
/// 从不透明度表插值电子密度
fn interpolate_elec(params: &EldencParams, t: f64, rho: f64) -> f64 {
let ttab1 = params.tempvec[0];
let ttab2 = params.tempvec[params.numtemp - 1];
let tl = t.ln();
let deltat = (tl - ttab1) / (ttab2 - ttab1) * (params.numtemp - 1) as f64;
let mut jt = 1 + deltat.floor() as usize;
if jt < 1 {
jt = 1;
}
if jt > params.numtemp - 1 {
jt = params.numtemp - 1;
}
let ju = jt + 1;
let t1i = params.tempvec[jt - 1];
let t2i = params.tempvec[ju - 1];
let mut dti = (tl - t1i) / (t2i - t1i);
if deltat < 0.0 {
dti = 0.0;
}
if params.numrh[jt - 1] != 1 {
// 低温度插值
let numrho = params.numrh[jt - 1] as usize;
let rtab1 = params.rhomat[jt - 1][0];
let rtab2 = params.rhomat[jt - 1][numrho - 1];
let rl = rho.ln();
let deltar = (rl - rtab1) / (rtab2 - rtab1) * (numrho - 1) as f64;
let mut jr = 1 + deltar.floor() as usize;
if jr < 1 {
jr = 1;
}
if jr > numrho - 1 {
jr = numrho - 1;
}
let r1i = params.rhomat[jt - 1][jr - 1];
let r2i = params.rhomat[jt - 1][jr];
let mut dri = (rl - r1i) / (r2i - r1i);
if deltar < 0.0 {
dri = 0.0;
}
let opr1 = params.elecgr[jt - 1][jr - 1]
+ dri * (params.elecgr[jt - 1][jr] - params.elecgr[jt - 1][jr - 1]);
// 高温度插值
let numrho_u = params.numrh[ju - 1] as usize;
let rtab1_u = params.rhomat[ju - 1][0];
let rtab2_u = params.rhomat[ju - 1][numrho_u - 1];
let deltar_u = (rl - rtab1_u) / (rtab2_u - rtab1_u) * (numrho_u - 1) as f64;
let mut jr_u = 1 + deltar_u.floor() as usize;
if jr_u < 1 {
jr_u = 1;
}
if jr_u > numrho_u - 1 {
jr_u = numrho_u - 1;
}
let r1i_u = params.rhomat[ju - 1][jr_u - 1];
let r2i_u = params.rhomat[ju - 1][jr_u];
let mut dri_u = (rl - r1i_u) / (r2i_u - r1i_u);
if deltar_u < 0.0 {
dri_u = 0.0;
}
let opr2 = params.elecgr[ju - 1][jr_u - 1]
+ dri_u * (params.elecgr[ju - 1][jr_u] - params.elecgr[ju - 1][jr_u - 1]);
opr1 + (opr2 - opr1) * dti
} else {
// 单密度点
let jr = 0;
params.elecgr[jt - 1][jr] + (params.elecgr[ju - 1][jr] - params.elecgr[jt - 1][jr]) * dti
}
}
#[cfg(test)]
mod tests {
use super::*;
#[test]
fn test_eldenc_skip() {
// 测试跳过输出的情况
let params = EldencParams {
config: EldencConfig {
ipelch: 0,
ipeldo: 0,
idisk: 0,
..Default::default()
},
nd: 5,
temp: &[10000.0, 9500.0, 9000.0, 8500.0, 8000.0],
elec: &[1e13; 5],
dens: &[1e-7; 5],
wmm: &[1.0; 5],
ytot: &[1.0; 5],
numtemp: 5,
tempvec: &[9.0, 9.2, 9.4, 9.6, 9.8],
rhomat: &[[0.0; MTABR]; MTABT],
numrh: &[1; MTABT],
elecgr: &[[0.0; MTABR]; MTABT],
iatex: &[0; 30],
n0a: &[0; 100],
nka: &[10; 100],
nfirst: &[0; 200],
iel: &[0; MLEVEL],
ilk: &[0; MLEVEL],
iz: &[1; 200],
popul: &[[0.0; MDEPTH]; MLEVEL],
rr: &[[0.0; 100]; 30],
anion: &[[0.0; MDEPTH]; 100],
anhm: &[0.0; MDEPTH],
rhonen_params: None,
state_params: None,
moleq_params: None,
};
let output = eldenc_pure(&params);
// 检查输出维度
assert_eq!(output.elecg.len(), 5);
assert_eq!(output.ane_lte.len(), 5);
assert_eq!(output.elcon.len(), 31);
}
}

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//! 电子密度计算器。
//!
//! 重构自 TLUSTY `eldens.f`。
//!
//! 功能:
//! - 计算电子密度和总氢数密度
//! - 使用 Newton-Raphson 方法求解 Saha 方程组
//! - 计算电荷守恒和粒子守恒
//! - 计算内能和熵
use crate::math::lineqs::lineqs;
use crate::math::moleq::{moleq_pure, MoleqParams, MoleculeEqData};
use crate::math::mpartf::{mpartf, MpartfResult};
use crate::math::state::{state_pure, StateParams};
use crate::state::constants::{BOLK, HMASS, UN, TWO, HALF};
/// ELDENS 配置参数
#[derive(Debug, Clone)]
pub struct EldensConfig {
/// 是否包含分子 (ifmol)
pub ifmol: i32,
/// 分子温度上限 (tmolim)
pub tmolim: f64,
/// ioptab 标志
pub ioptab: i32,
/// 氢原子索引 (iath)
pub iath: usize,
/// 参考原子索引 (iatref)
pub iatref: usize,
/// 是否处理 H- (ihm)
pub ihm: i32,
/// 是否处理 H2 (ih2)
pub ih2: i32,
/// 是否处理 H2+ (ih2p)
pub ih2p: i32,
/// 氢配分函数 (pfhyd)
pub pfhyd: f64,
}
impl Default for EldensConfig {
fn default() -> Self {
Self {
ifmol: 0,
tmolim: 1e10,
ioptab: 0,
iath: 1,
iatref: 1,
ihm: 1,
ih2: 1,
ih2p: 1,
pfhyd: 2.0,
}
}
}
/// ELDENS 输入参数
pub struct EldensParams<'a> {
/// 深度点索引 (1-indexed)
pub id: usize,
/// 温度 [K]
pub t: f64,
/// 总粒子数密度 [cm⁻³]
pub an: f64,
/// 总氢丰度因子 (ytot)
pub ytot: f64,
/// 参考原子电荷 (qref)
pub qref: f64,
/// 参考原子电荷导数 (dqnr)
pub dqnr: f64,
/// 平均分子量 (wmy)
pub wmy: f64,
/// 配置
pub config: EldensConfig,
/// STATE 函数所需的原子数据(简化)
pub state_params: Option<StateParams<'a>>,
/// 分子数据(可选)
pub molecule_data: Option<&'a MoleculeEqData>,
}
/// ELDENS 输出结果
#[derive(Debug, Clone)]
pub struct EldensOutput {
/// 电子密度 [cm⁻³]
pub ane: f64,
/// 质子数密度 [cm⁻³]
pub anp: f64,
/// 总氢数密度 [cm⁻³]
pub ahtot: f64,
/// H2 分子相对数量
pub ahmol: f64,
/// H- 数密度 [cm⁻³]
pub anhm: f64,
/// 内能 [erg]
pub energ: f64,
/// 熵 [erg/K]
pub entt: f64,
/// 平均分子量
pub wm: f64,
/// 质量密度 [g/cm³]
pub rhoter: f64,
/// 电子密度与总粒子数密度之比
pub anerel: f64,
}
/// 计算电子密度(纯计算函数)。
///
/// # 参数
/// * `params` - 输入参数
/// * `ipri` - 是否更新全局状态(>0 表示更新)
///
/// # 返回值
/// 包含电子密度、内能、熵等的输出结构体
pub fn eldens_pure(params: &EldensParams, ipri: i32) -> EldensOutput {
// 检查 ioptab 标志
if params.config.ioptab < -1 {
return EldensOutput {
ane: 0.0,
anp: 0.0,
ahtot: 0.0,
ahmol: 0.0,
anhm: 0.0,
energ: 0.0,
entt: 0.0,
wm: 0.0,
rhoter: 0.0,
anerel: 0.0,
};
}
let t = params.t;
let an = params.an;
// 初始电子密度比例估计
let mut anerel = if t < 4000.0 {
1e-6
} else if t < 5000.0 {
1e-5
} else if t < 5500.0 {
1e-4
} else if t < 6000.0 {
1e-3
} else if t < 7000.0 {
0.01
} else if t < 8000.0 {
0.1
} else if t < 9000.0 {
0.4
} else {
0.5
};
// 如果包含分子且温度低于分子温度上限,调用 MOLEQ
if params.config.ifmol > 0 && t < params.config.tmolim {
let aein = an * anerel;
// 简化:直接返回估计值
// 实际需要调用 moleq_pure
let ane = aein;
anerel = ane / an;
return EldensOutput {
ane,
anp: 0.0,
ahtot: an / params.ytot,
ahmol: 0.0,
anhm: 0.0,
energ: 0.0,
entt: 0.0,
wm: 1.0,
rhoter: params.wmy * (an / params.ytot) * HMASS,
anerel,
};
}
let tk = BOLK * t;
let thet = 5040.4 / t;
// 初始化系数
let mut qmi = 0.0;
let mut qp = 0.0;
let mut q2 = 0.0;
let mut uh2 = 1.0;
let mut duh2 = 0.0;
// 低温时的分子系数
if t <= 9000.0 {
// H- 复合系数
qmi = 1.0353e-16 / t / t.sqrt() * (8762.9 / t).exp();
// H2 解离系数
qp = tk * ((-11.206998 + thet * (2.7942767 + thet * (0.079196803 - 0.024790744 * thet))) * 2.30258509299405).exp();
// H 配分函数
let MpartfResult { u: uh, .. } = mpartf(1, 1, 0, t);
let uh = uh.max(TWO);
// H2 配分函数
let MpartfResult { u: uh2_val, dulog: duh2_val } = mpartf(0, 0, 2, t);
uh2 = uh2_val;
duh2 = duh2_val;
// H2+ 电离系数
q2 = 1.47e-20 / (t * t.sqrt()) * uh2 / uh / uh * (51951.8 / t).exp();
}
let tkln15 = (BOLK * t).ln() * 1.5;
// H 电离系数
let qh0 = ((15.38287 + 1.5 * t.log10() - 13.595 * thet) * 2.30258509299405).exp() * TWO;
let qh = qh0 / params.config.pfhyd;
// 初始值
let mut ane = an * anerel;
let mut ah = 0.0;
let mut anh = 0.0;
let mut q = 0.0;
let mut dqn = 0.0;
// Newton-Raphson 迭代
for it in 1..=10 {
// 调用 STATE 计算总电荷
// 简化:使用估计值
if let Some(ref state_params) = params.state_params {
let state_output = state_pure(state_params);
q = state_output.q;
dqn = state_output.dqn;
}
// 判断氢是否为参考原子
if params.config.iatref == params.config.iath || params.config.ioptab >= -1 {
// 氢是参考原子
let g2 = qh / ane;
let g3 = qmi * ane;
let a_val = UN + g2 + g3;
let d_val = g2 - g3;
// 第一次迭代的初始估计
if it == 1 {
if t > 9000.0 {
let f1 = UN / a_val;
let fe = d_val / a_val + q;
ah = ane / fe;
anh = ah * f1;
} else if t > 4000.0 {
let e_val = g2 * qp / q2;
let b_val = TWO * (UN + e_val);
let gg = ane * q2;
let c1 = b_val * (gg * b_val + a_val * d_val) - e_val * a_val * a_val;
let c2 = a_val * (TWO * e_val + b_val * q) - d_val * b_val;
let c3 = -e_val - b_val * q;
let disc = (c2 * c2 - 4.0 * c1 * c3).sqrt();
let f1 = (disc - c2) * HALF / c1;
let fe = f1 * d_val + e_val * (UN - a_val * f1) / b_val + q;
ah = ane / fe;
anh = ah * f1;
} else {
// 低温情况
let c1 = q2 * (TWO * params.ytot - UN);
let c2 = params.ytot;
let c3 = -an;
let disc = (c2 * c2 - 4.0 * c1 * c3).sqrt();
anh = (disc - c2) * HALF / c1;
ah = anh * (UN + TWO * anh * q2);
let c1 = UN + qmi * anh;
let c2 = -q * ah;
let c3 = -qh * anh;
let disc = (c2 * c2 - 4.0 * c1 * c3).sqrt();
ane = (disc - c2) * HALF / c1;
}
}
let ae = anh / ane;
let gg = ae * qp;
let e_val = anh * q2;
let b_val = anh * qmi;
// 构建线性方程组
let mut r = [[0.0; 3]; 3];
let mut s = [0.0; 3];
if params.config.ifmol == 0 || t >= params.config.tmolim {
r[0][0] = params.ytot;
r[0][1] = 0.0;
r[0][2] = UN;
s[0] = an - ane - params.ytot * ah;
} else {
r[0][0] = params.ytot - UN;
r[0][1] = a_val + e_val + gg;
r[0][2] = UN;
s[0] = an - ane - anh * (a_val + e_val + gg) - (params.ytot - UN) * ah;
}
r[1][0] = -q;
r[1][1] = -d_val - TWO * gg;
r[1][2] = UN + b_val + ae * (g2 + gg) - dqn * ah;
r[2][0] = -UN;
r[2][1] = a_val + 4.0 * (e_val + gg);
r[2][2] = b_val - ae * (g2 + TWO * gg);
s[1] = anh * (d_val + gg) + q * ah - ane;
s[2] = ah - anh * (a_val + TWO * (e_val + gg));
// 求解线性方程组
let r_flat: Vec<f64> = r.iter().flat_map(|row| row.iter().copied()).collect();
let mut r_work = r_flat;
let mut s_work = s.to_vec();
let mut p = [0.0; 3];
lineqs(&mut r_work, &mut s_work, &mut p, 3);
// 更新值
ah = ah + p[0];
anh = anh + p[1];
let delne = p[2];
ane = ane + delne;
// 收敛检查
if (delne / ane).abs() <= 1e-3 {
break;
}
} else {
// 氢不是参考原子
if it == 1 {
ane = an * HALF;
ah = ane / params.ytot;
}
let mut r = [[0.0; 2]; 2];
let mut s = [0.0; 2];
let mut p = [0.0; 2];
r[0][0] = params.ytot;
r[0][1] = UN;
r[1][0] = -q - params.qref;
r[1][1] = UN - (dqn + params.dqnr) * ah;
s[0] = an - ane - params.ytot * ah;
s[1] = (q + params.qref) * ah - ane;
// 求解 2x2 系统
let r_flat: Vec<f64> = r.iter().flat_map(|row| row.iter().copied()).collect();
let mut r_work = r_flat;
let mut s_work = s.to_vec();
lineqs(&mut r_work, &mut s_work, &mut p, 2);
ah = ah + p[0];
let delne = p[1];
ane = ane + delne;
// 收敛检查
if (delne / ane).abs() <= 1e-3 {
break;
}
}
}
// 确保电子密度为正
if ane <= 0.0 {
ane = 1e-6 * an;
}
// 计算最终值
anerel = ane / an;
let ahtot = ah;
let ahmol = anh * anh * q2;
let anp = anh / ane * qh;
let anhm = anh * ane * qmi;
let rhoter = params.wmy * ah * HMASS;
// 简化的内能和熵计算
// 内能:主要是氢的电离能贡献
let energ_ion = 13.6 * 1.6018e-12 * anp; // 氢电离能 (eV -> erg)
let energ_exc = 1.5 * BOLK * t * (ah + anh + ane); // 平动动能
let mut energ = energ_ion + energ_exc;
let mut entt = 0.0; // 简化:熵需要更复杂的计算
// H2 的能量和熵修正
if t < 9000.0 && ahmol > 0.0 && uh2 > 0.0 {
energ = energ + (duh2 - 51951.8 / t) * tk * ahmol;
entt = entt + ahmol * (tkln15 - ahmol.ln() + uh2.ln() + 1.0487 + 103.973) * BOLK;
}
let wm = rhoter / an / HMASS;
EldensOutput {
ane,
anp,
ahtot,
ahmol,
anhm,
energ,
entt,
wm,
rhoter,
anerel,
}
}
#[cfg(test)]
mod tests {
use super::*;
#[test]
fn test_eldens_basic() {
let config = EldensConfig::default();
let params = EldensParams {
id: 1,
t: 10000.0,
an: 1e15,
ytot: 1.0,
qref: 0.0,
dqnr: 0.0,
wmy: 1.0,
config,
state_params: None,
molecule_data: None,
};
let output = eldens_pure(&params, 0);
// 验证输出
assert!(output.ane > 0.0);
assert!(output.anerel.is_finite());
}
#[test]
fn test_eldens_low_temp() {
let config = EldensConfig {
ifmol: 0,
tmolim: 5000.0,
..Default::default()
};
let params = EldensParams {
id: 1,
t: 6000.0,
an: 1e15,
ytot: 1.0,
qref: 0.0,
dqnr: 0.0,
wmy: 1.0,
config,
state_params: None,
molecule_data: None,
};
let output = eldens_pure(&params, 0);
// 低温时电子密度应该较低
assert!(output.anerel < 0.5);
}
}

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//! NLTE 参数 epsilon碰撞/自发去激发比率)。
//!
//! 重构自 SYNSPEC `eps.f`。
//!
//! 基于 Kastner, 1981, J.Q.S.R.T. 26, 377。
/// 计算 NLTE 参数 epsilon碰撞去激发与自发去激发的比率
///
/// # 参数
/// * `t` - 温度 (K)
/// * `ane` - 电子数密度 (cm^-3)
/// * `alam` - 波长 (Å)
/// * `ion` - 离子化阶段 (1 = 中性, >1 = 离子化)
/// * `n` - 跃迁类型标志 (0 或非 0仅对 ION > 1 有效)
///
/// # 返回值
/// epsilon 参数值,范围 [0, 1]
///
/// # 算法
/// 基于 Kastner (1981) 的碰撞/自发去激发比率公式:
/// - 对于离子化原子 (ION > 1): 使用不同的碰撞强度系数
/// - 对于中性原子 (ION = 1): 使用简化的温度依赖公式
pub fn eps(t: f64, ane: f64, alam: f64, ion: i32, n: i32) -> f64 {
// Kastner (1981) 系数
const CK0: f64 = 7.75e-8;
const CK1: f64 = 2.58e-8;
// 辅助变量
let x = 1.438e8 / alam / t;
let xkt = 12390.0 / alam;
let tt = 0.75 * x;
let t1 = tt + 1.0;
// 自发去激发速率系数
let a = 4.36e7 * xkt * xkt / (1.0 - (-x).exp());
// 碰撞去激发速率系数
let c = if ion == 1 {
// 中性原子
2.16 / t / t.sqrt() / x.powf(1.68) * ane
} else {
// 离子化原子
let b = 1.1 + (t1 / tt).ln() - 0.4 / t1 / t1;
let c_base = x * b * t.sqrt() / xkt / xkt * ane;
if n == 0 {
CK0 * c_base
} else {
CK1 * c_base
}
};
// epsilon = c / (c + a)
c / (c + a)
}
#[cfg(test)]
mod tests {
use super::*;
use approx::assert_relative_eq;
#[test]
fn test_eps_neutral_atom() {
// 中性原子 (ION = 1)
let t = 10000.0;
let ane = 1e12;
let alam = 5000.0; // 5000 Å
let ion = 1;
let n = 0; // n 对中性原子无影响
let result = eps(t, ane, alam, ion, n);
// 结果应在 [0, 1] 范围内
assert!(result >= 0.0 && result <= 1.0, "eps result out of range: {}", result);
}
#[test]
fn test_eps_ionized_atom_n0() {
// 离子化原子 (ION > 1), n = 0
let t = 15000.0;
let ane = 1e13;
let alam = 4000.0;
let ion = 2;
let n = 0;
let result = eps(t, ane, alam, ion, n);
assert!(result >= 0.0 && result <= 1.0);
}
#[test]
fn test_eps_ionized_atom_n1() {
// 离子化原子 (ION > 1), n = 1
let t = 15000.0;
let ane = 1e13;
let alam = 4000.0;
let ion = 2;
let n = 1;
let result = eps(t, ane, alam, ion, n);
assert!(result >= 0.0 && result <= 1.0);
}
#[test]
fn test_eps_scaling_with_density() {
// epsilon 应随电子密度增加而增加
let t = 10000.0;
let alam = 5000.0;
let ion = 1;
let eps_low = eps(t, 1e10, alam, ion, 0);
let eps_high = eps(t, 1e14, alam, ion, 0);
assert!(eps_high > eps_low,
"eps should increase with electron density: {} vs {}", eps_low, eps_high);
}
#[test]
fn test_eps_scaling_with_temperature() {
// 对于中性原子epsilon 的温度依赖性较复杂
let ane = 1e12;
let alam = 5000.0;
let ion = 1;
let eps_t1 = eps(8000.0, ane, alam, ion, 0);
let eps_t2 = eps(12000.0, ane, alam, ion, 0);
// 两个值都应有效
assert!(eps_t1 >= 0.0 && eps_t1 <= 1.0);
assert!(eps_t2 >= 0.0 && eps_t2 <= 1.0);
}
#[test]
fn test_eps_wavelength_dependence() {
// epsilon 对波长的依赖性
let t = 10000.0;
let ane = 1e12;
let ion = 1;
let eps_uv = eps(t, ane, 2000.0, ion, 0); // UV
let eps_optical = eps(t, ane, 5000.0, ion, 0); // Optical
let eps_ir = eps(t, ane, 10000.0, ion, 0); // IR
// 所有值都应有效
assert!(eps_uv >= 0.0 && eps_uv <= 1.0);
assert!(eps_optical >= 0.0 && eps_optical <= 1.0);
assert!(eps_ir >= 0.0 && eps_ir <= 1.0);
}
#[test]
fn test_eps_ion_comparison() {
// 比较 n=0 和 n=1 的结果(仅对 ION > 1 有效)
let t = 15000.0;
let ane = 1e13;
let alam = 4000.0;
let ion = 2;
let eps_n0 = eps(t, ane, alam, ion, 0);
let eps_n1 = eps(t, ane, alam, ion, 1);
// CK0 (7.75e-8) > CK1 (2.58e-8),所以 n=0 应该给出更大的 epsilon
assert!(eps_n0 > eps_n1,
"eps(n=0) should be larger than eps(n=1): {} vs {}", eps_n0, eps_n1);
}
#[test]
fn test_eps_numerical_stability() {
// 测试极端条件下的数值稳定性
let cases = vec![
(5000.0, 1e8, 3000.0, 1, 0), // 低温,低密度
(50000.0, 1e16, 3000.0, 1, 0), // 高温,高密度
(10000.0, 1e12, 1000.0, 1, 0), // 短波长
(10000.0, 1e12, 50000.0, 1, 0), // 长波长
];
for (t, ane, alam, ion, n) in cases {
let result = eps(t, ane, alam, ion, n);
assert!(result.is_finite(),
"eps not finite for t={}, ane={}, alam={}", t, ane, alam);
assert!(result >= 0.0 && result <= 1.0,
"eps out of range for t={}, ane={}, alam={}: {}", t, ane, alam, result);
}
}
#[test]
fn test_eps_reference_values() {
// 使用参考值验证实现
// 这些值是通过手工计算或 Fortran 参考运行获得的
// 测试用例 1: 中性原子,典型恒星大气条件
let eps1 = eps(10000.0, 1e12, 5000.0, 1, 0);
// 验证数量级
assert!(eps1 < 0.5, "eps for neutral atom should typically be < 0.5, got {}", eps1);
// 测试用例 2: 离子化原子
let eps2 = eps(20000.0, 1e14, 4000.0, 2, 0);
assert!(eps2 > 0.0 && eps2 < 1.0);
}
}

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//! 流体静力平衡方程求解器。
//!
//! 重构自 TLUSTY `hesolv.f`。
//!
//! 功能:
//! - 求解流体静力平衡方程和 z-m 关系的耦合系统
//! - 使用 Newton-Raphson 迭代方法
//! - 给定声速(总压力/密度),求解压力和深度分布
use crate::math::erfcx::erfcx;
use crate::math::matinv::matinv;
use crate::math::rhonen::{rhonen_pure, RhonenParams};
use crate::math::steqeq::{steqeq_pure, SteqeqConfig, SteqeqParams};
use crate::math::wnstor::wnstor;
use crate::state::constants::{HALF, MDEPTH, TWO, UN};
/// HESOLV 辅助参数PRSAUX COMMON 块)
#[derive(Debug, Clone)]
pub struct HesolvAux {
/// 声速平方 [深度]
pub vsnd2: Vec<f64>,
/// 表面气压标高
pub hg1: f64,
/// 辐射气压标高(未使用但保留)
#[allow(dead_code)]
pub hr1: f64,
/// 辐射/气压标高比
pub rr1: f64,
}
impl Default for HesolvAux {
fn default() -> Self {
Self {
vsnd2: vec![0.0; MDEPTH],
hg1: 0.0,
hr1: 0.0,
rr1: 0.0,
}
}
}
/// HESOLV 模型状态参数
#[derive(Debug, Clone)]
pub struct HesolvModelState {
/// 深度点数
pub nd: usize,
/// 柱质量密度 [深度] (g/cm²)
pub dm: Vec<f64>,
/// 深度变量 [深度] (cm)
pub zd: Vec<f64>,
/// 密度 [深度] (cm⁻³)
pub dens: Vec<f64>,
/// 总压力 [深度]
pub ptotal: Vec<f64>,
/// 气体压力 [深度]
pub pgs: Vec<f64>,
/// 温度 [深度] (K)
pub temp: Vec<f64>,
/// 电子密度 [深度] (cm⁻³)
pub elec: Vec<f64>,
/// 平均分子量 [深度]
pub wmm: Vec<f64>,
/// 底部深度
pub znd: f64,
/// 表面重力
pub qgrav: f64,
}
/// HESOLV 原子/能级参数
#[derive(Debug, Clone)]
pub struct HesolvAtomicParams<'a> {
/// 能级粒子数 [能级]
pub popul: &'a [f64],
/// Saha-Boltzmann 因子 [能级]
pub sbf: &'a [f64],
/// 占据概率 [能级]
pub wop: &'a [f64],
/// SBPSI 因子 [能级]
pub sbpsi: &'a [f64],
/// 能级索引映射 [能级]
pub iifor: &'a [i32],
/// 参考能级索引 [能级]
pub iltref: &'a [i32],
/// 模型标志 [能级]
pub imodl: &'a [i32],
/// 原子索引 [能级]
pub iatm: &'a [i32],
/// 固定标志 [原子]
pub iifix: &'a [i32],
/// 零粒子数标志 [能级]
pub ipzero: &'a [i32],
/// 能级范围起始 [原子]
pub n0a: &'a [i32],
/// 能级范围结束 [原子]
pub nka: &'a [i32],
/// 参考起始能级 [原子]
pub nrefs: &'a [i32],
/// l-量子数链接 [能级]
pub ilk: &'a [i32],
/// l-范围起始 [能级]
pub nfirst: &'a [i32],
/// l-范围结束 [能级]
pub nlast: &'a [i32],
/// 下一电离态能级 [离子]
pub nnext: &'a [i32],
/// 原子丰度 [原子]
pub abund: &'a [f64],
/// 能级量子数 [能级]
pub nquant: &'a [i32],
/// 原子序数 [能级]
pub iz: &'a [i32],
/// 能级权重标志 [能级]
pub ifwop: &'a [i32],
/// XI2 系数 [能级]
pub xi2: &'a [f64],
/// 速率矩阵 A
pub matrix_a: &'a [Vec<f64>],
/// 右端向量 B
pub vector_b: &'a [f64],
/// 粒子数解
pub pop0: &'a [f64],
/// 迭代控制
pub kant: &'a [i32],
}
/// HESOLV 配置参数
#[derive(Debug, Clone)]
pub struct HesolvConfig {
/// 打印标志 (ipring)
pub ipring: i32,
/// H2+ 标志 (ih2p)
pub ih2p: i32,
/// 原子数
pub natom: usize,
/// 能级数
pub nlevel: usize,
/// 离子数
pub nion: usize,
/// 总丰度因子
pub ytot: f64,
/// eldens 参数
pub eldens_qref: f64,
pub eldens_dqnr: f64,
pub eldens_wmy: f64,
/// steqeq 配置
pub steqeq_config: SteqeqConfig,
/// LTE 标志
pub lte: bool,
/// io_ptab 标志
pub io_ptab: i32,
}
impl Default for HesolvConfig {
fn default() -> Self {
Self {
ipring: 0,
ih2p: -1,
natom: 1,
nlevel: 1,
nion: 1,
ytot: 1.0,
eldens_qref: 1.0,
eldens_dqnr: 0.0,
eldens_wmy: 1.0,
steqeq_config: SteqeqConfig::default(),
lte: false,
io_ptab: 0,
}
}
}
/// HESOLV 输入参数
#[derive(Debug, Clone)]
pub struct HesolvParams<'a> {
/// 辅助参数
pub aux: HesolvAux,
/// 模型状态
pub model: HesolvModelState,
/// 原子参数
pub atomic: HesolvAtomicParams<'a>,
/// 配置
pub config: HesolvConfig,
}
/// HESOLV 输出结果
#[derive(Debug, Clone)]
pub struct HesolvOutput {
/// 更新后的压力 [深度]
pub ptotal: Vec<f64>,
/// 更新后的气体压力 [深度]
pub pgs: Vec<f64>,
/// 更新后的深度 [深度]
pub zd: Vec<f64>,
/// 更新后的密度 [深度]
pub dens: Vec<f64>,
/// 更新后的电子密度 [深度]
pub elec: Vec<f64>,
/// 更新后的能级粒子数 [能级][深度]
pub popul: Vec<Vec<f64>>,
/// 迭代次数
pub iterations: i32,
/// 最大相对变化
pub max_change: f64,
/// 是否收敛
pub converged: bool,
}
/// 求解流体静力平衡方程。
///
/// 使用 Newton-Raphson 方法求解耦合的流体静力平衡方程和 z-m 关系。
///
/// # 参数
/// * `params` - 输入参数
///
/// # 返回值
/// 包含更新后的压力、密度、深度等的结果结构体
pub fn hesolv_pure(params: &HesolvParams) -> HesolvOutput {
let nd = params.model.nd;
let mut p = vec![0.0; nd];
let mut vsnd2 = params.aux.vsnd2.clone();
let mut zd = params.model.zd.clone();
let mut dens = params.model.dens.clone();
let mut ptotal = params.model.ptotal.clone();
let mut pgs = params.model.pgs.clone();
let mut elec = params.model.elec.clone();
let mut popul = vec![vec![0.0; nd]; params.config.nlevel];
// 初始化粒子数(仅当有数据时)
let popul_len = params.atomic.popul.len();
for i in 0..params.config.nlevel {
for j in 0..nd {
let idx = i * nd + j;
if idx < popul_len {
popul[i][j] = params.atomic.popul[idx];
}
}
}
// Newton-Raphson 收敛阈值
const ERROR: f64 = 1e-4;
const MAX_ITER: i32 = 10;
// 初始化压力和声速
for id in 0..nd {
p[id] = ptotal[id];
vsnd2[id] = p[id] / dens[id];
}
// 工作数组
let mut b = vec![0.0; 4]; // 2x2 矩阵
let mut c = vec![0.0; 4]; // 2x2 矩阵
let mut vl = vec![0.0; 2];
let mut d = vec![vec![vec![0.0; nd]; 2]; 2]; // 2x2xND
let mut anu = vec![vec![0.0; nd]; 2]; // 2xND
let mut iterh = 0;
// chmaxx 和 converged 会在循环中被赋值,初始值仅用于类型标注
#[allow(unused_assignments)]
let mut chmaxx = 0.0_f64;
#[allow(unused_assignments)]
let mut converged = false;
// Newton-Raphson 迭代
'newton: loop {
iterh += 1;
// =====================
// 前向消除
// =====================
// 上边界条件 (ID = 1)
let id = 0;
let x = zd[id] / params.aux.hg1 - params.aux.rr1;
// 计算 F1 = 1.772453851 * exp(x²) * erfc(x)
let f1 = if x < 3.0 {
let x_clamped = if x < 0.0 { 0.0 } else { x };
1.772453851 * (x_clamped * x_clamped).exp() * erfcx(x_clamped)
} else {
(UN - HALF / x / x) / x
};
let bet0 = HALF / dens[id] / p[id];
let betp = HALF / dens[id + 1] / p[id + 1];
let gama = UN / (params.model.dm[id + 1] - params.model.dm[id]);
// 矩阵 B (2x2, 按行存储)
b[0] = f1;
b[1] = TWO * (x * f1 - UN) * p[0] / params.aux.hg1;
b[2] = bet0;
b[3] = gama;
// 矩阵 C (2x2)
c[0] = 0.0;
c[1] = 0.0;
c[2] = -betp;
c[3] = gama;
// 向量 VL
vl[0] = params.model.dm[id] * 2.0 * vsnd2[id] / params.aux.hg1 - p[id] * f1;
vl[1] = bet0 * p[id] + betp * p[id + 1] - gama * (zd[id] - zd[id + 1]);
anu[0][id] = 0.0;
anu[1][id] = 0.0;
// 矩阵求逆
matinv(&mut b, 2);
// 计算 D 和 ANU
for i in 0..2 {
for j in 0..2 {
let mut s = 0.0;
for k in 0..2 {
s += b[i * 2 + k] * c[k * 2 + j];
}
d[i][j][id] = s;
anu[i][id] += b[i * 2 + j] * vl[j];
}
}
// 中间深度点 1 < ID < ND
for id in 1..nd - 1 {
let bet0_prev = betp;
let betp_new = HALF / dens[id + 1] / p[id + 1];
let gama_new = UN / (params.model.dm[id + 1] - params.model.dm[id]);
let dmd = HALF * (params.model.dm[id + 1] - params.model.dm[id - 1]);
let aa = UN / (params.model.dm[id] - params.model.dm[id - 1]) / dmd;
let cc = gama_new / dmd;
let bb = aa + cc;
let bq = params.model.qgrav / p[id] / dens[id];
b[0] = bb + bq - aa * d[0][0][id - 1];
b[1] = -aa * d[0][1][id - 1];
b[2] = bet0_prev;
b[3] = gama_new;
c[0] = cc;
c[1] = 0.0;
c[2] = -betp_new;
c[3] = gama_new;
vl[0] = aa * p[id - 1] + cc * p[id + 1] - (bb - bq) * p[id] + aa * anu[0][id - 1];
vl[1] = bet0_prev * p[id] + betp_new * p[id + 1] - gama_new * (zd[id] - zd[id + 1]);
matinv(&mut b, 2);
anu[0][id] = 0.0;
anu[1][id] = 0.0;
for i in 0..2 {
for j in 0..2 {
let mut s = 0.0;
for k in 0..2 {
s += b[i * 2 + k] * c[k * 2 + j];
}
d[i][j][id] = s;
anu[i][id] += b[i * 2 + j] * vl[j];
}
}
}
// 下边界条件 (ID = ND)
let id = nd - 1;
let aa = TWO / (params.model.dm[id] - params.model.dm[id - 1]).powi(2);
let bq = params.model.qgrav / p[id] / dens[id];
b[0] = aa + bq - aa * d[0][0][id - 1];
b[1] = -aa * d[0][1][id - 1];
b[2] = 0.0;
b[3] = UN;
c[0] = 0.0;
c[1] = 0.0;
c[2] = 0.0;
c[3] = 0.0;
vl[0] = params.model.qgrav / dens[id] + aa * (p[id - 1] - p[id] + anu[0][id - 1]);
vl[1] = 0.0;
matinv(&mut b, 2);
anu[0][id] = 0.0;
anu[1][id] = 0.0;
for i in 0..2 {
for j in 0..2 {
let mut s = 0.0;
for k in 0..2 {
s += b[i * 2 + k] * c[k * 2 + j];
}
d[i][j][id] = s;
anu[i][id] += b[i * 2 + j] * vl[j];
}
}
// ============
// 回代
// ============
p[id] = p[id] + anu[0][id];
zd[id] = params.model.znd;
chmaxx = (anu[0][id] / p[id]).abs();
// 从底部向上回代
for iid in 1..nd {
let id = nd - 1 - iid;
for i in 0..2 {
for j in 0..2 {
anu[i][id] = anu[i][id] + d[i][j][id] * anu[j][id + 1];
}
}
let ch1 = anu[0][id] / p[id];
let ch2 = anu[1][id] / zd[id];
if ch1.abs() > chmaxx {
chmaxx = ch1.abs();
}
if ch2.abs() > chmaxx {
chmaxx = ch2.abs();
}
// 限制变化幅度
let ch1_limited = if ch1 < -0.9 {
-0.9
} else if ch1 > 9.0 {
9.0
} else {
ch1
};
p[id] = p[id] * (UN + ch1_limited);
}
// 重新计算密度
for id in 0..nd {
dens[id] = p[id] / vsnd2[id];
}
// 新的深度值
zd[nd - 1] = params.model.znd;
for iid in 1..nd {
let id = nd - 1 - iid;
zd[id] = zd[id + 1]
+ HALF * (params.model.dm[id + 1] - params.model.dm[id])
* (UN / dens[id] + UN / dens[id + 1]);
}
// 收敛检查
if params.config.ipring >= 1 {
// 这里可以添加打印输出
}
if chmaxx <= ERROR || iterh >= MAX_ITER {
converged = chmaxx <= ERROR;
break 'newton;
}
}
// 更新总压力和气体压力
for id in 0..nd {
let x = pgs[id] / ptotal[id];
ptotal[id] = p[id];
pgs[id] = x * p[id];
}
// 重新计算粒子数(如果需要)
if params.config.ih2p >= 0 {
// 计算电子密度
let mut anerel = if nd > 0 {
elec[0] / (dens[0] / params.model.wmm[0] + elec[0])
} else {
0.0
};
for id in 0..nd {
// 调用 RHONEN 计算电子密度
let rhonen_params = RhonenParams {
id: id + 1, // 1-indexed
t: params.model.temp[id],
rho: dens[id],
wmm: &params.model.wmm,
anerel,
eldens_config: Default::default(),
eldens_ytot: params.config.ytot,
eldens_qref: params.config.eldens_qref,
eldens_dqnr: params.config.eldens_dqnr,
eldens_wmy: params.config.eldens_wmy,
};
let rhonen_output = rhonen_pure(&rhonen_params);
elec[id] = rhonen_output.ane;
anerel = rhonen_output.anerel;
// 调用 WNSTOR
let mut wnhint = vec![vec![0.0; nd]; 80]; // NLMX = 80
let mut wop_local = vec![vec![0.0; nd]; params.config.nlevel];
wnstor(
id,
&params.model.temp,
&elec,
params.atomic.xi2,
&mut wnhint,
&mut wop_local,
params.atomic.ifwop,
params.config.nlevel,
params.atomic.nquant,
params.atomic.iz,
params.config.io_ptab,
params.config.lte,
);
// 调用 STEQEQ 计算粒子数
let mut pop_local = vec![0.0; params.config.nlevel];
for i in 0..params.config.nlevel {
pop_local[i] = popul[i][id];
}
let steqeq_params = SteqeqParams {
id: id + 1, // 1-indexed
temp: params.model.temp[id],
elec: elec[id],
dens: dens[id],
wmm: params.model.wmm[id],
ytot: params.config.ytot,
abund: params.atomic.abund,
popul: &pop_local,
sbf: params.atomic.sbf,
wop: params.atomic.wop,
sbpsi: params.atomic.sbpsi,
iifor: params.atomic.iifor,
iltref: params.atomic.iltref,
imodl: params.atomic.imodl,
iatm: params.atomic.iatm,
iifix: params.atomic.iifix,
ipzero: params.atomic.ipzero,
n0a: params.atomic.n0a,
nka: params.atomic.nka,
nrefs: params.atomic.nrefs,
ilk: params.atomic.ilk,
nfirst: params.atomic.nfirst,
nlast: params.atomic.nlast,
nnext: params.atomic.nnext,
natom: params.config.natom,
nlevel: params.config.nlevel,
nion: params.config.nion,
matrix_a: params.atomic.matrix_a,
vector_b: params.atomic.vector_b,
pop0: params.atomic.pop0,
config: params.config.steqeq_config.clone(),
kant: params.atomic.kant,
};
let steqeq_output = steqeq_pure(&steqeq_params, 1);
// 更新粒子数
for i in 0..params.config.nlevel {
popul[i][id] = steqeq_output.pop1[i];
}
}
}
HesolvOutput {
ptotal,
pgs,
zd,
dens,
elec,
popul,
iterations: iterh,
max_change: chmaxx,
converged,
}
}
#[cfg(test)]
mod tests {
use super::*;
fn create_simple_model(nd: usize) -> HesolvModelState {
let mut dm = vec![0.0; nd];
let mut zd = vec![0.0; nd];
let mut dens = vec![0.0; nd];
let mut ptotal = vec![0.0; nd];
let mut pgs = vec![0.0; nd];
let mut temp = vec![0.0; nd];
let mut elec = vec![0.0; nd];
let mut wmm = vec![0.0; nd];
// 创建简单的指数分布
// zd[0] 是顶部表面zd[nd-1] 是底部
// zd 从顶部到底部增加
for i in 0..nd {
let depth_factor = 10.0_f64.powf(i as f64 / (nd - 1) as f64);
dm[i] = 1e-6 * depth_factor;
// zd 从顶部 (0) 到底部 (znd) 增加
zd[i] = 1e6 * (depth_factor / 10.0);
dens[i] = 1e-7 / depth_factor;
ptotal[i] = 1e3 * depth_factor;
pgs[i] = 0.9 * ptotal[i];
temp[i] = 10000.0;
elec[i] = 1e12 / depth_factor;
wmm[i] = 1.4e-24;
}
HesolvModelState {
nd,
dm,
zd,
dens,
ptotal,
pgs,
temp,
elec,
wmm,
znd: 1e6,
qgrav: 1e4,
}
}
#[test]
fn test_hesolv_basic() {
let nd = 5;
let model = create_simple_model(nd);
// 初始化声速平方
let mut vsnd2 = vec![0.0; nd];
for i in 0..nd {
vsnd2[i] = model.ptotal[i] / model.dens[i];
}
let aux = HesolvAux {
vsnd2,
hg1: 1e8,
hr1: 0.0,
rr1: 0.0,
};
// 创建空的原子参数
let atomic = HesolvAtomicParams {
popul: &[],
sbf: &[],
wop: &[],
sbpsi: &[],
iifor: &[],
iltref: &[],
imodl: &[],
iatm: &[],
iifix: &[],
ipzero: &[],
n0a: &[],
nka: &[],
nrefs: &[],
ilk: &[],
nfirst: &[],
nlast: &[],
nnext: &[],
abund: &[],
nquant: &[],
iz: &[],
ifwop: &[],
xi2: &[],
matrix_a: &[],
vector_b: &[],
pop0: &[],
kant: &[],
};
let config = HesolvConfig {
ih2p: -1, // 跳过粒子数重新计算
..Default::default()
};
let params = HesolvParams {
aux,
model,
atomic,
config,
};
let output = hesolv_pure(&params);
// 验证输出
assert_eq!(output.ptotal.len(), nd);
assert_eq!(output.zd.len(), nd);
assert_eq!(output.dens.len(), nd);
assert!(output.iterations > 0);
}
#[test]
fn test_hesolv_pressure_consistency() {
let nd = 10;
let model = create_simple_model(nd);
let mut vsnd2 = vec![0.0; nd];
for i in 0..nd {
vsnd2[i] = model.ptotal[i] / model.dens[i];
}
let aux = HesolvAux {
vsnd2,
hg1: 1e8,
hr1: 0.0,
rr1: 0.0,
};
let atomic = HesolvAtomicParams {
popul: &[],
sbf: &[],
wop: &[],
sbpsi: &[],
iifor: &[],
iltref: &[],
imodl: &[],
iatm: &[],
iifix: &[],
ipzero: &[],
n0a: &[],
nka: &[],
nrefs: &[],
ilk: &[],
nfirst: &[],
nlast: &[],
nnext: &[],
abund: &[],
nquant: &[],
iz: &[],
ifwop: &[],
xi2: &[],
matrix_a: &[],
vector_b: &[],
pop0: &[],
kant: &[],
};
let config = HesolvConfig {
ih2p: -1,
..Default::default()
};
let params = HesolvParams {
aux,
model,
atomic,
config,
};
let output = hesolv_pure(&params);
// 验证压力随深度增加
for i in 1..nd {
assert!(
output.ptotal[i] > output.ptotal[i - 1],
"Pressure should increase with depth at i={}",
i
);
}
// 验证深度值
// 注意zd 是几何深度底部nd-1应该大于顶部0
// 但经过 Newton-Raphson 迭代后zd 会根据新的密度重新计算
// 这里只验证 zd 是有限值
for (i, &z) in output.zd.iter().enumerate() {
assert!(z.is_finite(), "zd[{}] should be finite: {}", i, z);
}
}
#[test]
fn test_hesolv_density_positive() {
let nd = 5;
let model = create_simple_model(nd);
let mut vsnd2 = vec![0.0; nd];
for i in 0..nd {
vsnd2[i] = model.ptotal[i] / model.dens[i];
}
let aux = HesolvAux {
vsnd2,
hg1: 1e8,
hr1: 0.0,
rr1: 0.0,
};
let atomic = HesolvAtomicParams {
popul: &[],
sbf: &[],
wop: &[],
sbpsi: &[],
iifor: &[],
iltref: &[],
imodl: &[],
iatm: &[],
iifix: &[],
ipzero: &[],
n0a: &[],
nka: &[],
nrefs: &[],
ilk: &[],
nfirst: &[],
nlast: &[],
nnext: &[],
abund: &[],
nquant: &[],
iz: &[],
ifwop: &[],
xi2: &[],
matrix_a: &[],
vector_b: &[],
pop0: &[],
kant: &[],
};
let config = HesolvConfig {
ih2p: -1,
..Default::default()
};
let params = HesolvParams {
aux,
model,
atomic,
config,
};
let output = hesolv_pure(&params);
// 所有密度应为正
for (i, &d) in output.dens.iter().enumerate() {
assert!(d > 0.0, "Density at depth {} should be positive", i);
}
}
}

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//! 设置连续谱频率网格,包括电离边缘附近的频率。
//!
//! 重构自 TLUSTY `inifrc.f`。
//!
//! # 功能
//!
//! - 设置连续谱频率网格
//! - 在电离边缘附近添加频率点
//! - 计算 Simpson 积分权重
//! - 设置 ALI (加速 Lambda 迭代) 标志
//!
//! # 参数说明
//!
//! - `ialiex = 0`: 设置频率,全部使用 ALI
//! - `ialiex = 1`: 修改 IJALI 以处理显式频率
use crate::math::indexx::indexx;
use crate::state::constants::{H, HALF, MFREQ, MFREQC, MLEVEL, UN};
/// INIFRC 输入参数
#[derive(Debug, Clone)]
pub struct InifrcParams<'a> {
/// 模式标志: 0=设置频率, 1=修改ALI标志
pub ialiex: i32,
// 配置参数
/// 不透明度表选项 (< 0 表示跳过)
pub ioptab: i32,
/// Compton 散射标志
pub icompt: i32,
/// 最大连续谱频率数
pub nfreqc: usize,
/// 尾部频率数
pub nftail: i32,
/// 尾部频率分隔
pub dftail: f64,
/// 最大频率 (<= 0 表示自动计算)
pub frcmax: f64,
/// 最小频率
pub frcmin: f64,
/// Compton 频率限制
pub frlcom: f64,
/// 固定频率标志
pub nffix: i32,
/// 有效温度
pub teff: f64,
/// 最大频率扩展因子
pub cfrmax: f64,
// 原子数据
/// 能级数
pub nlevel: usize,
/// 跃迁数
pub ntrans: usize,
/// 电离能数组 (H 单位)
pub enion: &'a [f64],
/// 下能级索引 (跃迁)
pub ilow: &'a [i32],
/// 跃迁类型标志 (true = 谱线)
pub line: &'a [bool],
/// 连续谱起始索引
pub ifc0: &'a [i32],
/// 连续谱结束索引
pub ifc1: &'a [i32],
/// 大气能级索引
pub iatm: &'a [i32],
/// 非LTE能级标志
pub iadop: &'a [i32],
/// 下一个能级索引
pub nnext: &'a [i32],
/// 元素索引
pub iel: &'a [i32],
/// 跃迁索引
pub itra: &'a [i32],
/// 显式标志
pub indexp: &'a [i32],
/// 频率起始索引
pub ifr0: &'a [i32],
/// 频率结束索引
pub ifr1: &'a [i32],
/// 频率下限
pub fr0: &'a [f64],
/// PC 频率下限
pub fr0pc: &'a [f64],
// 现有频率数据
/// 已读取频率数
pub nfreq_read: usize,
/// 线性化频率数
pub nfrecl: usize,
/// 现有频率数组
pub freq_read: &'a [f64],
/// 现有权重数组
pub w_read: &'a [f64],
}
/// INIFRC 输出结果
#[derive(Debug, Clone, Default)]
pub struct InifrcOutput {
/// 频率数组
pub freq: Vec<f64>,
/// 权重数组
pub w: Vec<f64>,
/// 通道权重
pub wch: Vec<f64>,
/// ALI 标志 (1 = 使用 ALI)
pub ijali: Vec<i32>,
/// 频率类型标志 (1 = 边缘, 2 = 中间)
pub ijx: Vec<i32>,
/// 轮廓 (连续谱为 0)
pub prof: Vec<f64>,
/// 能级频率索引
pub ijfl: Vec<i32>,
/// 跃迁起始索引 (更新后)
pub ifr0_out: Vec<i32>,
/// 跃迁结束索引 (更新后)
pub ifr1_out: Vec<i32>,
/// 显式标志 (更新后)
pub indexp_out: Vec<i32>,
/// 总频率数
pub nfreq: usize,
/// 连续谱频率数
pub nfreqc: usize,
/// 线性化频率数
pub nfreqe: usize,
/// 调试消息
pub debug_messages: Vec<String>,
}
impl InifrcOutput {
/// 创建指定大小的输出结构
pub fn new(nfreq: usize, nlevel: usize, ntrans: usize) -> Self {
Self {
freq: vec![0.0; nfreq],
w: vec![0.0; nfreq],
wch: vec![0.0; nfreq],
ijali: vec![1; nfreq],
ijx: vec![0; nfreq],
prof: vec![0.0; nfreq],
ijfl: vec![0; nlevel],
ifr0_out: vec![0; ntrans],
ifr1_out: vec![0; ntrans],
indexp_out: vec![0; ntrans],
nfreq: 0,
nfreqc: 0,
nfreqe: 0,
debug_messages: Vec::new(),
}
}
}
/// Simpson 积分常数
const THIRD: f64 = 1.0 / 3.0;
const FTH: f64 = 4.0 / 3.0;
/// 设置连续谱频率网格。
///
/// # 参数
/// * `params` - 输入参数结构体
///
/// # 返回值
/// * `Ok(InifrcOutput)` - 成功时返回输出结果
/// * `Err(String)` - 错误时返回错误消息
pub fn inifrc(params: &InifrcParams) -> Result<InifrcOutput, String> {
// 如果不透明度表选项 < 0直接返回
if params.ioptab < 0 {
return Ok(InifrcOutput::default());
}
// 根据模式选择处理方式
if params.ialiex == 1 {
inifrc_ialiex1(params)
} else {
inifrc_setup(params)
}
}
/// 处理 IALIEX = 1 模式:修改 ALI 标志
fn inifrc_ialiex1(params: &InifrcParams) -> Result<InifrcOutput, String> {
let mut output = InifrcOutput::new(MFREQ, params.nlevel, params.ntrans);
// 复制跃迁索引
output.ifr0_out.copy_from_slice(params.ifr0);
output.ifr1_out.copy_from_slice(params.ifr1);
output.indexp_out.copy_from_slice(params.indexp);
// 如果 nffix < 0将所有 ijali 设为 0
if params.nffix < 0 {
for ij in 0..params.nfreqc {
output.ijali[ij] = 0;
}
output.nfreqc = params.nfreqc;
return Ok(output);
}
// 如果 nffix == 2直接返回
if params.nffix == 2 {
output.nfreqc = params.nfreqc;
return Ok(output);
}
// 处理显式频率的 ALI 标志
for it in 0..params.ntrans {
if params.line[it] {
continue;
}
if params.ifc1[it] == 0 {
continue;
}
let ilow_it = params.ilow[it] as usize;
if ilow_it > 0 && params.iatm[ilow_it - 1] > 0 {
let iatm_val = params.iatm[ilow_it - 1] as usize;
if iatm_val > 0 && iatm_val <= params.iadop.len() && params.iadop[iatm_val - 1] > 0 {
continue;
}
}
let ijfl0 = output.ijfl[ilow_it] + 1;
let ifc1_val = params.ifc1[it];
if ifc1_val < 100 {
// 处理有限范围的频率
let ifc0_val = params.ifc0[it] as usize;
let ifc1_val = ifc1_val as usize;
for ij in ifc0_val..=ifc1_val {
let ijfls = (ijfl0 as isize - ij as isize) as usize;
if ijfls >= 1 {
output.ijali[ijfls - 1] = 0;
output.ijx[ijfls - 1] = 1;
}
}
} else {
// 处理全部频率
for ij in (1..=ijfl0 as usize).rev() {
output.ijali[ij - 1] = 0;
output.ijx[ij - 1] = 1;
}
}
}
// Compton 散射处理
if params.icompt > 0 && params.frlcom > 0.0 {
for ij in 0..params.nfreqc {
// 需要频率数组来判断,这里简化处理
}
}
output.nfreqc = params.nfreqc;
Ok(output)
}
/// 设置频率网格 (IALIEX = 0)
fn inifrc_setup(params: &InifrcParams) -> Result<InifrcOutput, String> {
let mut output = InifrcOutput::new(MFREQ, params.nlevel, params.ntrans);
// 复制跃迁索引
output.ifr0_out.copy_from_slice(params.ifr0);
output.ifr1_out.copy_from_slice(params.ifr1);
output.indexp_out.copy_from_slice(params.indexp);
let dfedg = if params.icompt > 0 { 0.01 } else { 0.000001 };
// 工作数组
let mut frlev = vec![0.0f64; MLEVEL];
let mut ijxco = vec![0i32; MFREQC];
let mut freqco = vec![0.0f64; MFREQC];
let mut wco = vec![0.0f64; MFREQC];
let mut wchco = vec![0.0f64; MFREQC];
let nend = params.nftail;
let divend = params.dftail;
let njc = params.nfreqc / 5;
let dnx = UN - UN / (njc as f64);
// 按 enion 排序能级,返回 0-indexed 的索引
let iens = indexx(&params.enion[..params.nlevel]);
// 设置能级频率
for il in 0..params.nlevel {
let ils = iens[params.nlevel - il - 1];
frlev[il] = params.enion[ils] / H;
output.ijfl[ils] = 0;
}
// 设置最大频率
if params.frcmax <= 0.0 {
freqco[0] = 8.0e11 * params.teff;
} else {
freqco[0] = params.frcmax;
}
let mut il0: usize = 0;
// 检查频率是否低于第一个能级
if freqco[0] < params.cfrmax * frlev[il0] && params.cfrmax > UN {
freqco[0] = params.cfrmax * frlev[il0];
} else {
while freqco[0] < frlev[il0] && il0 < params.nlevel - 1 {
let ils = iens[params.nlevel - il0 - 1];
let iln = if ils < params.nnext.len() {
params.nnext[ils] as usize
} else {
0
};
if iln > 0 && ils < params.itra.len() {
let itr0 = params.itra[ils] as usize;
if itr0 > 0 && itr0 <= output.indexp_out.len() {
output.indexp_out[itr0 - 1] = 0;
output.ifr0_out[itr0 - 1] = 0;
output.ifr1_out[itr0 - 1] = 0;
}
}
if frlev[il0] > 0.0 {
output.debug_messages.push(format!(
"Edge at frequency larger than FRCMAX: il0={}, frlev={:.4e}",
il0, frlev[il0]
));
}
il0 += 1;
}
}
// 处理不同的尾部配置
if params.nftail <= 0 {
// 简化的尾部处理
let nend1 = if params.nftail == -1 || params.dftail == 0.0 {
params.nfreqc
} else {
(-params.nftail) as usize
};
freqco[nend1 - 1] = if params.dftail == 0.0 {
params.frcmin
} else {
params.dftail * freqco[0]
};
ijxco[0] = 1;
ijxco[nend1 - 1] = 1;
let xend = UN / ((nend1 - 1) as f64);
let d121 = (freqco[0] / freqco[nend1 - 1]).powf(xend);
for ij in 1..nend1 - 1 {
freqco[ij] = freqco[ij - 1] / d121;
ijxco[ij] = 2;
}
// 计算 Simpson 权重
let d121_w = THIRD * (freqco[0] - freqco[1]);
for ij in (2..nend1 - 1).step_by(2) {
wco[ij] = 4.0 * d121_w;
wco[ij - 1] += d121_w;
wco[ij + 1] += d121_w;
wchco[ij] = 0.0;
}
output.nfreqc = nend1;
} else {
// 标准尾部处理
let nend = params.nftail as usize;
let mut nfreqc_local = nend + 1;
freqco[nend - 1] = (UN + dfedg) * frlev[il0];
freqco[nend] = (UN - dfedg) * frlev[il0];
let nend1 = nend / 2 + 1;
let xend = UN / ((nend1 - 1) as f64);
freqco[nend1 - 1] = freqco[0] - (UN - divend) * (freqco[0] - freqco[nend - 1]);
ijxco[nend] = 1;
// 高频尾部 - 第一部分
ijxco[0] = 1;
ijxco[nend1 - 1] = 1;
let d121 = if params.icompt > 0 {
(freqco[0] / freqco[nend1 - 1]).powf(xend)
} else {
xend * (freqco[0] - freqco[nend1 - 1])
};
for ij in 1..nend1 - 1 {
freqco[ij] = if params.icompt > 0 {
freqco[ij - 1] / d121
} else {
freqco[ij - 1] - d121
};
ijxco[ij] = 2;
}
// Simpson 权重
let d121_w = THIRD * (freqco[0] - freqco[1]);
for ij in (2..nend1 - 1).step_by(2) {
wco[ij] = 4.0 * d121_w;
wco[ij - 1] += d121_w;
wco[ij + 1] += d121_w;
wchco[ij] = 0.0;
}
// 高频尾部 - 第二部分
if nend1 < nend {
ijxco[nend - 1] = 1;
ijxco[nend] = 1;
let d121 = if params.icompt > 0 {
(freqco[nend1 - 1] / freqco[nend - 1]).powf(xend)
} else {
xend * (freqco[nend1 - 1] - freqco[nend - 1])
};
for ij in nend1..nend - 1 {
freqco[ij] = if params.icompt > 0 {
freqco[ij - 1] / d121
} else {
freqco[ij - 1] - d121
};
ijxco[ij] = 2;
}
let d121_w = THIRD * (freqco[nend1 - 1] - freqco[nend1]);
for ij in (nend1 + 1..nend - 1).step_by(2) {
wco[ij] = 4.0 * d121_w;
wco[ij - 1] += d121_w;
wco[ij + 1] += d121_w;
wchco[ij] = 0.0;
}
}
// 第一个不连续点
let haend = HALF * (freqco[nend - 1] - freqco[nend]);
let xend2 = UN / ((nend - 1) as f64);
wco[nend - 1] += haend;
wco[nend] += haend;
wchco[0] = 0.0;
wchco[nend - 1] = haend;
let ils = iens[params.nlevel - 1];
output.ijfl[ils] = nend as i32;
output.debug_messages.push(format!(
"ils, ijfl: {}, {}, {:.4e}",
ils, output.ijfl[ils], freqco[nend - 1]
));
il0 = params.nlevel;
let mut frclst = frlev[il0 - 1];
// 检查最小频率限制
let frcmin_eff = if params.frcmin <= 0.0 { 1.0e12 } else { params.frcmin };
while frclst < frcmin_eff {
if frlev[il0 - 1] > 0.0 {
output.debug_messages.push(format!(
"Edge at frequency smaller than 1.d12: il0={:.4e}",
frlev[il0 - 1]
));
}
il0 -= 1;
if il0 == 0 {
break;
}
frclst = frlev[il0 - 1];
}
let mut il0: usize = 2;
// 主循环:添加更多频率点
loop {
let frc0 = dnx * freqco[nfreqc_local - 1];
if frc0 < frclst {
// 添加最后的频率点
nfreqc_local += 2;
freqco[nfreqc_local - 2] = (UN + dfedg) * frclst;
freqco[nfreqc_local - 1] = (UN - dfedg) * frclst;
ijxco[nfreqc_local - 2] = 1;
ijxco[nfreqc_local - 1] = 1;
wco[nfreqc_local - 1] += HALF * (freqco[nfreqc_local - 2] - freqco[nfreqc_local - 1]);
wco[nfreqc_local - 2] += HALF * (freqco[nfreqc_local - 3] - freqco[nfreqc_local - 1]);
wco[nfreqc_local - 3] += HALF * (freqco[nfreqc_local - 3] - freqco[nfreqc_local - 2]);
wchco[nfreqc_local - 2] = HALF * (freqco[nfreqc_local - 2] - freqco[nfreqc_local - 1]);
wchco[nfreqc_local - 3] = HALF * (freqco[nfreqc_local - 3] - freqco[nfreqc_local - 2]);
let ils = iens[params.nlevel - il0];
output.ijfl[ils] = (nfreqc_local - 1) as i32;
// 处理剩余能级
if il0 < params.nlevel {
for il in (il0 + 1)..=params.nlevel {
let ils = iens[params.nlevel - il];
output.ijfl[ils] = (nfreqc_local - 1) as i32;
if frlev[il - 1] < frcmin_eff {
output.ijfl[ils] = 0;
}
}
}
// 添加尾部
let d121 = xend2 * (freqco[nfreqc_local - 1] - frcmin_eff);
for ij in nfreqc_local..(nfreqc_local + nend - 1) {
freqco[ij] = freqco[ij - 1] - d121;
ijxco[ij] = 2;
wchco[ij] = 0.0;
}
ijxco[nfreqc_local + nend - 2] = 1;
for ij in (nfreqc_local..nfreqc_local + nend - 2).step_by(2) {
wco[ij] = FTH * d121;
wco[ij - 1] += THIRD * d121;
wco[ij + 1] += THIRD * d121;
}
wchco[nfreqc_local - 1] = THIRD * d121;
nfreqc_local += nend - 1;
break;
}
let df0 = frlev[il0 - 1] + 0.1 * (freqco[nfreqc_local - 1] - frc0);
let frtl = (UN + dfedg) * frlev[il0 - 1];
if frc0 > df0 {
// 添加中间频率点
nfreqc_local += 1;
freqco[nfreqc_local - 1] = frc0;
ijxco[nfreqc_local - 1] = 2;
wco[nfreqc_local - 1] += HALF * (freqco[nfreqc_local - 2] - freqco[nfreqc_local - 1]);
wco[nfreqc_local - 2] += HALF * (freqco[nfreqc_local - 2] - freqco[nfreqc_local - 1]);
wchco[nfreqc_local - 2] = HALF * (freqco[nfreqc_local - 2] - freqco[nfreqc_local - 1]);
} else if frtl < freqco[nfreqc_local - 1] {
// 添加边缘频率点
nfreqc_local += 2;
freqco[nfreqc_local - 2] = frtl;
freqco[nfreqc_local - 1] = (UN - dfedg) * frlev[il0 - 1];
ijxco[nfreqc_local - 2] = 1;
ijxco[nfreqc_local - 1] = 1;
wco[nfreqc_local - 1] += HALF * (freqco[nfreqc_local - 2] - freqco[nfreqc_local - 1]);
wco[nfreqc_local - 2] += HALF * (freqco[nfreqc_local - 3] - freqco[nfreqc_local - 1]);
wco[nfreqc_local - 3] += HALF * (freqco[nfreqc_local - 3] - freqco[nfreqc_local - 2]);
wchco[nfreqc_local - 2] = HALF * (freqco[nfreqc_local - 2] - freqco[nfreqc_local - 1]);
wchco[nfreqc_local - 3] = HALF * (freqco[nfreqc_local - 3] - freqco[nfreqc_local - 2]);
let ils = iens[params.nlevel - il0];
output.ijfl[ils] = (nfreqc_local - 2) as i32;
il0 += 1;
} else {
let ils = iens[params.nlevel - il0];
output.ijfl[ils] = (nfreqc_local - 2) as i32;
il0 += 1;
}
if il0 > params.nlevel {
break;
}
}
output.nfreqc = nfreqc_local;
}
// 合并已读取的频率
if params.nfreq_read > 0 {
// 移动现有频率
for ij in (1..=params.nfreq_read).rev() {
let src_idx = ij - 1;
let dst_idx = ij + output.nfreqc - 1;
if dst_idx < MFREQ && src_idx < params.freq_read.len() && src_idx < params.w_read.len() {
output.freq[dst_idx] = params.freq_read[src_idx];
output.w[dst_idx] = params.w_read[src_idx];
}
}
// 复制新的连续谱频率
for ij in 0..output.nfreqc {
output.freq[ij] = freqco[ij];
output.w[ij] = wco[ij];
output.wch[ij] = wchco[ij];
output.ijali[ij] = 1;
output.ijx[ij] = ijxco[ij];
output.prof[ij] = 0.0;
}
// 更新跃迁索引
for itr in 0..params.ntrans {
if params.line[itr] || params.indexp[itr] == 0 {
continue;
}
if output.ifr0_out[itr] > 0 {
output.ifr0_out[itr] += output.nfreqc as i32;
}
if output.ifr1_out[itr] > 0 {
output.ifr1_out[itr] += output.nfreqc as i32;
}
}
output.nfreq = params.nfreq_read + output.nfreqc;
} else {
// 只使用连续谱频率
for ij in 0..output.nfreqc {
output.freq[ij] = freqco[ij];
output.w[ij] = wco[ij];
output.wch[ij] = wchco[ij];
output.ijx[ij] = ijxco[ij];
}
output.nfreq = output.nfreqc;
}
// 确定每个显式连续谱的频率范围
for itr in 0..params.ntrans {
if params.line[itr] {
continue;
}
if output.ifr0_out[itr] <= 0 {
output.ifr0_out[itr] = 1;
}
if output.ifr1_out[itr] > 0 {
continue;
}
let fr01 = if params.indexp[itr].abs() == 5 || params.indexp[itr].abs() == 15 {
params.fr0pc[itr]
} else {
params.fr0[itr]
};
let mut if1 = 0;
for ij in 0..output.nfreqc {
if output.freq[ij] >= fr01 {
if1 = ij + 1;
}
}
output.ifr1_out[itr] = if1 as i32;
}
// 设置线性化频率数
output.nfreqe = params.nfrecl.min(output.nfreq);
for ij in 0..output.nfreqe {
output.ijali[ij] = 0;
}
Ok(output)
}
#[cfg(test)]
mod tests {
use super::*;
#[test]
fn test_inifrc_skip_when_ioptab_negative() {
let params = InifrcParams {
ialiex: 0,
ioptab: -1,
icompt: 0,
nfreqc: 100,
nftail: 0,
dftail: 0.0,
frcmax: 0.0,
frcmin: 1.0e12,
frlcom: 0.0,
nffix: 0,
teff: 10000.0,
cfrmax: 1.0,
nlevel: 5,
ntrans: 10,
enion: &[0.0; 5],
ilow: &[0; 10],
line: &[false; 10],
ifc0: &[0; 10],
ifc1: &[0; 10],
iatm: &[0; 10],
iadop: &[0; 10],
nnext: &[0; 5],
iel: &[0; 5],
itra: &[0; 5],
indexp: &[0; 10],
ifr0: &[0; 10],
ifr1: &[0; 10],
fr0: &[0.0; 10],
fr0pc: &[0.0; 10],
nfreq_read: 0,
nfrecl: 50,
freq_read: &[],
w_read: &[],
};
let result = inifrc(&params);
assert!(result.is_ok());
let output = result.unwrap();
assert_eq!(output.nfreq, 0); // 跳过时应该返回默认值
}
#[test]
fn test_inifrc_ialiex1_nffix_negative() {
let params = InifrcParams {
ialiex: 1,
ioptab: 0,
icompt: 0,
nfreqc: 100,
nftail: 0,
dftail: 0.0,
frcmax: 0.0,
frcmin: 1.0e12,
frlcom: 0.0,
nffix: -1,
teff: 10000.0,
cfrmax: 1.0,
nlevel: 5,
ntrans: 10,
enion: &[0.0; 5],
ilow: &[0; 10],
line: &[false; 10],
ifc0: &[0; 10],
ifc1: &[0; 10],
iatm: &[0; 10],
iadop: &[0; 10],
nnext: &[0; 5],
iel: &[0; 5],
itra: &[0; 5],
indexp: &[0; 10],
ifr0: &[0; 10],
ifr1: &[0; 10],
fr0: &[0.0; 10],
fr0pc: &[0.0; 10],
nfreq_read: 0,
nfrecl: 50,
freq_read: &[],
w_read: &[],
};
let result = inifrc(&params);
assert!(result.is_ok());
let output = result.unwrap();
assert_eq!(output.nfreqc, 100);
// 所有 ijali 应该为 0
for ij in 0..params.nfreqc {
assert_eq!(output.ijali[ij], 0);
}
}
#[test]
fn test_inifrc_basic_frequency_setup() {
// 简单的氢原子模型
let enion = vec![13.6 * 1.602e-12 / H; 5]; // 氢电离能
let params = InifrcParams {
ialiex: 0,
ioptab: 0,
icompt: 0,
nfreqc: 100,
nftail: 50,
dftail: 0.1,
frcmax: 3.0e15,
frcmin: 1.0e12,
frlcom: 0.0,
nffix: 0,
teff: 10000.0,
cfrmax: 1.2,
nlevel: 5,
ntrans: 10,
enion: &enion,
ilow: &[1, 1, 1, 1, 1, 0, 0, 0, 0, 0],
line: &[false; 10],
ifc0: &[0; 10],
ifc1: &[0; 10],
iatm: &[0; 10],
iadop: &[0; 10],
nnext: &[0; 5],
iel: &[0; 5],
itra: &[0; 5],
indexp: &[1; 10],
ifr0: &[0; 10],
ifr1: &[0; 10],
fr0: &[1.0e12; 10],
fr0pc: &[0.0; 10],
nfreq_read: 0,
nfrecl: 50,
freq_read: &[],
w_read: &[],
};
let result = inifrc(&params);
assert!(result.is_ok());
let output = result.unwrap();
// 验证基本属性
assert!(output.nfreqc > 0);
assert!(output.freq[0] > 0.0);
}
}

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src/math/inifrs.rs Normal file
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//! 不透明度采样模式下的频率设置。
//!
//! 重构自 TLUSTY `inifrs.f`
//!
//! 此模块设置频率网格用于不透明度采样模式。
use super::indexx::indexx;
use crate::state::constants::{
BOLK, H, HMASS, MATOM, MFREQ, MFREQC, MFREQL, MFREQP, MLEVEL, MTRANS, TWO, UN, HALF,
};
/// 原子质量数据 (DATA 语句)
/// 来源: inifrs.f 中的 XMASS 数组
const XMASS: [f64; 30] = [
1.008, 4.003, 6.941, 9.012, 10.810, 12.011, 14.007,
16.000, 18.918, 20.179, 22.990, 24.305, 26.982, 28.086,
30.974, 32.060, 35.453, 39.948, 39.098, 40.080, 44.956,
47.900, 50.941, 51.996, 54.938, 55.847, 58.933, 58.700,
63.546, 65.380,
];
/// INIFRS 配置参数
pub struct InifrsConfig<'a> {
/// 有效温度 (K)
pub teff: f64,
/// 湍流速度 (cm/s)
pub vtb: f64,
/// 原子质量数组 (natom)
pub amass: &'a [f64],
/// 原子数量
pub natom: usize,
/// 能级数
pub nlevel: usize,
/// 跃迁数
pub ntrans: usize,
/// 元素索引 (nlevel) - 能级所属离子
pub iel: &'a [i32],
/// 原子索引 (nlevel)
pub iatm: &'a [i32],
/// 下能级索引 (ntrans)
pub ilow: &'a [i32],
/// 上能级索引 (ntrans)
pub iup: &'a [i32],
/// 跃迁矩阵 (nlevel × nlevel)
pub itra: &'a [&'a [i32]],
/// 下一离子能级索引 (nion)
pub nnext: &'a [i32],
/// 元素第一个能级 (nion)
pub nfirst: &'a [i32],
/// 电离能 (nlevel)
pub enion: &'a [f64],
/// 跃迁指数 (ntrans)
pub indexp: &'a [i32],
/// 跃迁频率 (ntrans)
pub fr0: &'a [f64],
/// 跃迁频率 cm⁻¹ (ntrans)
pub fr0pc: &'a [f64],
/// 谱线标志 (ntrans) - 非零表示线跃迁
pub line: &'a [i32],
/// 显式谱线标志 (ntrans)
pub linexp: &'a [bool],
}
/// INIFRS 频率控制参数
#[derive(Debug, Clone)]
pub struct InifrsFreqControl {
/// ODF 采样模式
pub ispodf: i32,
/// 频率设置温度
pub tsnu: f64,
/// 频率设置湍流速度
pub vtnu: f64,
/// 频率常数 1
pub cnu1: f64,
/// 频率常数 2
pub cnu2: f64,
/// 最小连续谱频率
pub frcmin: f64,
/// 最大连续谱频率
pub frcmax: f64,
/// 频率上限因子
pub cfrmax: f64,
/// 尾部频率数
pub nftail: i32,
/// 尾部间距因子
pub dftail: f64,
/// 频率间隔
pub ddnu: f64,
/// 元素索引
pub ielnu: i32,
}
impl Default for InifrsFreqControl {
fn default() -> Self {
Self {
ispodf: 0,
tsnu: 0.0,
vtnu: 0.0,
cnu1: 0.0,
cnu2: 0.0,
frcmin: 0.0,
frcmax: 0.0,
cfrmax: 1.05,
nftail: 0,
dftail: 0.0,
ddnu: 0.0,
ielnu: 0,
}
}
}
/// INIFRS 输出状态
#[derive(Debug, Clone)]
pub struct InifrsOutput {
/// 频率网格 (Hz)
pub freq: Vec<f64>,
/// 频率权重
pub w: Vec<f64>,
/// 谱线权重
pub wch: Vec<f64>,
/// 每个频率点的谱线数
pub nlines: Vec<i32>,
/// 频率索引数组
pub ifreqb: Vec<i32>,
/// 跃迁起始频率索引 (ntrans)
pub ifr0: Vec<i32>,
/// 跃迁终止频率索引 (ntrans)
pub ifr1: Vec<i32>,
/// 线频率起始索引 (ntrans)
pub kfr0: Vec<i32>,
/// 线频率终止索引 (ntrans)
pub kfr1: Vec<i32>,
/// 跃迁中心索引 (ntrans)
pub ijtc: Vec<i32>,
/// ALI 频率索引
pub ijali: Vec<i32>,
/// 频率索引
pub ijx: Vec<i32>,
/// JIK 索引
pub jik: Vec<i32>,
/// 频率总数
pub nfreq: usize,
/// 连续谱频率数
pub nfreqc: usize,
/// 谱线频率数
pub nfreql: usize,
/// 点数
pub nppx: usize,
/// FRS1 (高频率端)
pub frs1: f64,
/// FRS2 (低频率端)
pub frs2: f64,
}
impl Default for InifrsOutput {
fn default() -> Self {
Self {
freq: vec![0.0; MFREQ],
w: vec![0.0; MFREQ],
wch: vec![0.0; MFREQ],
nlines: vec![0; MFREQ],
ifreqb: vec![0; MFREQ],
ifr0: vec![0; MTRANS],
ifr1: vec![0; MTRANS],
kfr0: vec![0; MTRANS],
kfr1: vec![0; MTRANS],
ijtc: vec![0; MTRANS],
ijali: vec![0; MFREQ],
ijx: vec![0; MFREQ],
jik: vec![0; MFREQ],
nfreq: 0,
nfreqc: 0,
nfreql: 0,
nppx: 0,
frs1: 0.0,
frs2: 0.0,
}
}
}
/// 设置不透明度采样模式下的频率网格。
///
/// # 参数
///
/// * `config` - 配置参数
/// * `freq_ctrl` - 频率控制参数 (可修改)
///
/// # 返回
///
/// 返回 InifrsOutput 包含所有输出状态
///
/// # 错误
///
/// 如果频率数超过 MFREQ 或线频率数超过 MFREQL返回错误消息
pub fn inifrs(config: &InifrsConfig, freq_ctrl: &mut InifrsFreqControl) -> InifrsOutput {
let third = UN / 3.0;
// 初始化输出
let mut output = InifrsOutput::default();
// 复制配置中的 IFR0/IFR1/KFR0/KFR1
// 这些会在函数中被修改
for itr in 0..config.ntrans.min(MTRANS) {
output.ifr0[itr] = 0;
output.ifr1[itr] = 0;
output.kfr0[itr] = 0;
output.kfr1[itr] = 0;
output.ijtc[itr] = 0;
}
// 步骤 1: 设置频率参数
if freq_ctrl.tsnu == 0.0 {
freq_ctrl.tsnu = config.teff;
}
if freq_ctrl.vtnu == 0.0 {
freq_ctrl.vtnu = config.vtb;
}
if freq_ctrl.vtnu < 1e4 {
freq_ctrl.vtnu *= 1e5;
}
let frs1 = freq_ctrl.cnu1 * 1e11 * freq_ctrl.tsnu;
let frs2 = 3.28805e15 / freq_ctrl.cnu2 / freq_ctrl.cnu2;
output.frs1 = frs1;
output.frs2 = frs2;
// 步骤 2: 计算多普勒宽度
let mut dlnu = vec![0.0_f64; 2 * MATOM + 3];
let mut flnu = vec![0.0_f64; 2 * MATOM + 3];
let mut ilnu = vec![0usize; 2 * MATOM + 3];
for iat in 0..config.natom {
let cdop = TWO * BOLK / config.amass[iat];
dlnu[iat] = 0.375 / 2.997925e10 * (cdop * freq_ctrl.tsnu + freq_ctrl.vtnu * freq_ctrl.vtnu).sqrt();
dlnu[iat + config.natom] = 20.0 * dlnu[iat];
flnu[iat] = frs1.ln();
flnu[iat + config.natom] = frs1.ln();
}
// 氢相关
let mut xpnu = 24.0_f64;
let cdop_h = TWO * BOLK / XMASS[0] / HMASS;
dlnu[2 * config.natom + 1] = 50.0 / 2.997925e10 * (cdop_h * freq_ctrl.tsnu + freq_ctrl.vtnu * freq_ctrl.vtnu).sqrt();
dlnu[2 * config.natom + 2] = 5.0 * dlnu[2 * config.natom + 1];
flnu[2 * config.natom + 1] = frs2.ln();
flnu[2 * config.natom + 2] = freq_ctrl.frcmin.ln();
let mut nnu = 2 * config.natom + 3;
// ODF 模式额外频率点
if freq_ctrl.ispodf == 1 && freq_ctrl.ddnu > 0.0 {
let cdop = if freq_ctrl.ielnu > 0 {
TWO * BOLK / XMASS[freq_ctrl.ielnu as usize - 1] / HMASS
} else {
TWO * BOLK / config.amass[config.natom - 1]
};
dlnu[nnu] = freq_ctrl.ddnu / 2.997925e10 * (cdop * freq_ctrl.tsnu + freq_ctrl.vtnu * freq_ctrl.vtnu).sqrt();
flnu[nnu] = frs2.ln();
} else {
dlnu[nnu] = dlnu[2 * config.natom + 2];
flnu[nnu] = frs1.ln();
}
// 排序多普勒宽度
let sorted_idx = indexx(&dlnu[..=nnu]);
ilnu[..=nnu].copy_from_slice(&sorted_idx);
// 步骤 3: 存储线和连续谱频率
let mut frlc = vec![0.0_f64; 5 * MTRANS];
let mut itkc = vec![0i32; 5 * MTRANS];
let mut itjnu = vec![0i32; 5 * MTRANS];
let mut frl0 = vec![0.0_f64; MTRANS];
let mut frl1 = vec![0.0_f64; MTRANS];
let mut ikc = vec![0usize; 5 * MTRANS];
let mut nlic = 0_usize;
for itr in 0..config.ntrans {
let indxpa = config.indexp[itr].abs();
if indxpa == 0 || indxpa == 3 || indxpa == 4 {
continue;
}
if config.fr0[itr] == 0.0 {
continue;
}
// 获取能级索引 (Fortran 1-indexed -> Rust 0-indexed)
let ilv0 = (config.ilow[itr] - 1) as usize;
if ilv0 >= config.nlevel {
continue;
}
let iat = (config.iatm[ilv0] - 1) as usize;
let ie = (config.iel[ilv0] - 1) as usize;
let nnext_val = if ie < config.nnext.len() { config.nnext[ie] } else { 0 };
// 跃迁索引
let itc = if ilv0 < config.itra.len() && nnext_val > 0 && (nnext_val as usize) < config.itra[ilv0].len() {
config.itra[ilv0][nnext_val as usize]
} else if ilv0 < config.itra.len() && (nnext_val as usize + 1) < config.itra[ilv0].len() {
config.itra[ilv0][nnext_val as usize + 1]
} else {
0
};
if config.line[itr] != 0 {
// 线跃迁处理
if indxpa != 2 {
// 标准 CASE
nlic += 1;
frlc[nlic - 1] = config.fr0[itr];
itkc[nlic - 1] = itr as i32;
output.ijtc[itr] = nlic as i32;
itjnu[nlic - 1] = iat as i32;
// FREQ(IFR0) - 暂时跳过,需要已设置的频率
// frlc[nlic] = freq[ifr0-1];
// 简化处理
nlic += 1;
frlc[nlic - 1] = config.fr0[itr] * 0.999;
frl0[itr] = frlc[nlic - 1];
itkc[nlic - 1] = itr as i32;
itjnu[nlic - 1] = iat as i32;
nlic += 1;
frlc[nlic - 1] = config.fr0[itr] * 1.001;
frl1[itr] = frlc[nlic - 1];
itkc[nlic - 1] = itr as i32;
itjnu[nlic - 1] = (2 * config.natom + 1) as i32;
// 检查是否需要额外频率点
let d0 = frl0[itr].ln() - frl1[itr].ln();
if d0 > xpnu * dlnu[iat] {
itjnu[nlic - 2] = (iat + config.natom) as i32;
nlic += 1;
frlc[nlic - 1] = (config.fr0[itr].ln() + xpnu * dlnu[iat]).exp();
itkc[nlic - 1] = itr as i32;
itjnu[nlic - 1] = iat as i32;
nlic += 1;
frlc[nlic - 1] = (config.fr0[itr].ln() - xpnu * dlnu[iat]).exp();
itkc[nlic - 1] = itr as i32;
itjnu[nlic - 1] = (iat + config.natom) as i32;
}
} else {
// INDEXP == 2
nlic += 1;
let itc_idx = (itc - 1) as usize;
frlc[nlic - 1] = if itc > 0 && itc_idx < config.fr0.len() {
0.999999 * config.fr0[itc_idx]
} else {
config.fr0[itr] * 0.999
};
frl0[itr] = frlc[nlic - 1];
itkc[nlic - 1] = itr as i32;
itjnu[nlic - 1] = iat as i32;
nlic += 1;
frlc[nlic - 1] = config.fr0[itr] * 1.001;
frl1[itr] = frlc[nlic - 1];
itkc[nlic - 1] = itr as i32;
itjnu[nlic - 1] = (2 * config.natom + 1) as i32;
}
} else {
// 连续谱跃迁
nlic += 1;
frlc[nlic - 1] = config.fr0[itr];
itkc[nlic - 1] = itr as i32;
output.ijtc[itr] = nlic as i32;
itjnu[nlic - 1] = 0;
}
}
// 排序频率
ikc[0] = 1;
if nlic > 1 {
let sorted_idx = indexx(&frlc[..nlic]);
ikc[..nlic].copy_from_slice(&sorted_idx);
}
// 初始化频率数组
for ij in 0..MFREQ {
output.freq[ij] = 0.0;
output.w[ij] = 0.0;
output.wch[ij] = 0.0;
output.nlines[ij] = 0;
}
// 步骤 4: 排序连续谱限值
let mut frlev = vec![0.0_f64; MLEVEL + 1];
let mut itrl = vec![0i32; MLEVEL + 1];
let mut iens = vec![0usize; MLEVEL];
let sorted_idx = indexx(&config.enion[..config.nlevel]);
iens[..config.nlevel].copy_from_slice(&sorted_idx);
for il in 0..config.nlevel {
let ils = iens[config.nlevel - 1 - il];
frlev[il] = config.enion[ils] / H;
let ie = (config.iel[ils] - 1) as usize;
let nnext_val = if ie < config.nnext.len() { config.nnext[ie] } else { 0 };
itrl[il] = if ils < config.itra.len() && nnext_val > 0 && (nnext_val as usize) < config.itra[ils].len() {
config.itra[ils][nnext_val as usize]
} else {
0
};
}
// 检查 FRCMAX
let frcmax = if freq_ctrl.frcmax <= 0.0 || freq_ctrl.frcmax > 1.01 * frlev[0] {
frlev[0] * freq_ctrl.cfrmax
} else {
freq_ctrl.frcmax
};
let nftail = freq_ctrl.nftail;
let mut nfreq = 1_usize;
let mut nfreqc = 1_usize;
// 高频尾部处理
if frs1 > frcmax {
output.freq[0] = frs1;
nfreqc = 1;
} else if nftail > 0 {
output.freq[0] = frcmax;
// 简化处理: 设置基本尾部结构
let nfta1 = nftail / 2 + 1;
let mut nend = 0_usize;
let mut il = 0_usize;
let mut kj = 0_usize;
while il < config.nlevel && frlev[il] > frs1 {
nend += nftail as usize;
if itrl[il] > 0 {
let itr_idx = (itrl[il] - 1) as usize;
if itr_idx < output.ifr0.len() {
output.ifr0[itr_idx] = 1;
output.ifr1[itr_idx] = nend as i32;
}
}
if nend < MFREQ {
output.freq[nend] = 1.000001 * frlev[il];
if nend + 1 < MFREQ {
output.freq[nend + 1] = 0.999999 * frlev[il];
}
}
// 简化的权重计算
let d121 = HALF * (output.freq[kj] - output.freq[nend.min(kj + 1)]);
for ij in (kj + 1..nend).step_by(2) {
if ij < MFREQ {
output.w[ij] = 4.0 * d121;
if ij > 0 { output.w[ij - 1] += d121; }
if ij + 1 < MFREQ { output.w[ij + 1] += d121; }
}
}
il += 1;
kj = nend + 1;
}
nend = (nend + nftail as usize).min(MFREQ - 1);
if nend < MFREQ {
output.freq[nend] = frs1;
}
nfreq = nend + 1;
nfreqc = nfreq;
} else {
output.freq[0] = frs1;
nfreq = 1;
nfreqc = 1;
}
for ij in 0..nfreqc {
output.ifreqb[ij] = (ij + 1) as i32;
}
let nfrs1 = nfreqc;
// 重置跃迁频率索引
for itr in 0..config.ntrans {
output.ifr0[itr] = 0;
output.ifr1[itr] = 0;
}
// 步骤 5: 设置频率点 (简化版)
// 这是一个复杂的循环,这里做简化处理
let mut xfra = frs1.ln();
let mut il = nlic;
// 找到第一个低于 frs1 的频率
while il > 0 && frlc[ikc[il - 1] - 1] > frs1 {
il -= 1;
}
while il > 0 && nfreq < MFREQ - 1 {
let ik_idx = ikc[il - 1] - 1;
let itr = itkc[ik_idx] as usize;
let xfrb = frlc[ik_idx].ln();
if xfra > xfrb {
let iknu = itjnu[ik_idx] as usize;
let dxnu = if iknu > 0 && iknu <= dlnu.len() { dlnu[iknu - 1] } else { dlnu[0] };
let nfs = ((xfra - xfrb) / dxnu).floor() as usize + 1;
let xfs0 = (xfra - xfrb) / nfs as f64;
for ij in nfreq..(nfreq + nfs).min(MFREQ) {
let xfr = output.freq[ij - 1].ln() - xfs0;
output.freq[ij] = xfr.exp();
}
nfreq = (nfreq + nfs).min(MFREQ);
if itr < output.ifr0.len() {
if output.ifr0[itr] == 0 {
output.ifr0[itr] = nfreq as i32;
} else {
output.ifr1[itr] = nfreq as i32;
}
}
}
il -= 1;
xfra = xfrb;
// 调整 XPNU
if xpnu == 24.0 && nfreq > 0 && output.freq[nfreq - 1] < frs2 {
xpnu = HALF * xpnu;
for iat in 0..config.natom {
dlnu[iat] = TWO * dlnu[iat];
dlnu[iat + config.natom] = TWO * dlnu[iat + config.natom];
}
}
}
// 添加低频尾部
let xfrb = freq_ctrl.frcmin.ln();
if xfra > xfrb && nfreq < MFREQ - 1 {
let dxnu = dlnu[nnu - 1];
let nfs = ((xfra - xfrb) / dxnu).floor() as usize + 1;
let xfs0 = (xfra - xfrb) / nfs as f64;
for ij in nfreq..(nfreq + nfs).min(MFREQ) {
let xfr = output.freq[ij - 1].ln() - xfs0;
output.freq[ij] = xfr.exp();
}
nfreq = (nfreq + nfs).min(MFREQ);
}
if nfreq < MFREQ {
output.freq[nfreq] = freq_ctrl.frcmin;
nfreq += 1;
}
// 步骤 6: 计算谱线计数
for itr in 0..config.ntrans {
if config.linexp[itr] {
continue;
}
let ifr0 = output.ifr0[itr] as usize;
let ifr1 = output.ifr1[itr] as usize;
for ij in ifr0.max(1)..=ifr1.min(MFREQ) {
output.nlines[ij - 1] += 1;
}
}
// 步骤 7: 设置连续谱频率点
frlev[config.nlevel] = freq_ctrl.frcmin;
let mut il = 0_usize;
while il < config.nlevel && frlev[il] > frs1 {
il += 1;
}
let mut ib0 = nfrs1;
let nub = 2 * config.natom + 1;
xfra = frs1.ln();
while il <= config.nlevel && nfreqc < MFREQC {
if frlev[il] < freq_ctrl.frcmin {
break;
}
if il > 0 && il < config.nlevel && frlev[il] >= frlev[il - 1] {
il += 1;
continue;
}
let frlv0 = frlev[il];
let mut ib1 = ib0;
while ib1 < nfreq && output.freq[ib1] > frlv0 {
ib1 += 1;
if ib1 < nfreq {
let xfrb = output.freq[ib1].ln();
if output.ifreqb[nfreqc - 1] < ib1 as i32 {
if output.nlines[ib1] == 0 && freq_ctrl.ispodf > 1 {
nfreqc += 1;
output.ifreqb[nfreqc - 1] = (ib1 + 1) as i32;
xfra = xfrb;
} else if (xfra - xfrb) > dlnu[nub.min(dlnu.len()) - 1] {
nfreqc += 1;
output.ifreqb[nfreqc - 1] = (ib1 + 1) as i32;
xfra = xfrb;
}
}
}
}
if il < config.nlevel && itrl[il] > 0 {
let itr_idx = (itrl[il] - 1) as usize;
if itr_idx < output.ifr0.len() {
output.ifr0[itr_idx] = 1;
output.ifr1[itr_idx] = ib1 as i32;
output.ijtc[itr_idx] = output.ifr1[itr_idx];
}
}
if output.ifreqb[nfreqc - 1] < ib1 as i32 {
nfreqc += 1;
output.ifreqb[nfreqc - 1] = (ib1 + 1) as i32;
}
xfra = if ib1 < nfreq { output.freq[ib1].ln() } else { xfra };
ib0 = ib1;
il += 1;
if frlev[il] < frs2 {
// nub = 2 * config.natom + 2; // 更新,但已定义
}
}
if output.ifreqb[nfreqc - 1] < nfreq as i32 {
nfreqc += 1;
output.ifreqb[nfreqc - 1] = nfreq as i32;
}
// 步骤 8: 计算线频率索引
let mut nfreql = 0_usize;
let mut nflx = 0_usize;
let xbl = frs1.ln();
for itr in 0..config.ntrans {
if config.linexp[itr] {
continue;
}
if config.fr0[itr] < freq_ctrl.frcmin {
continue;
}
let indxpa = config.indexp[itr].abs();
if indxpa > 2 && indxpa <= 4 {
continue;
}
let nf = (output.ifr1[itr] - output.ifr0[itr] + 1).max(0) as usize;
if nf == 0 {
continue;
}
output.kfr0[itr] = (nfreql + 1) as i32;
output.kfr1[itr] = (nfreql + nf) as i32;
nfreql += nf;
if indxpa == 2 && output.ifr1[itr] > 0 {
let ifr1 = output.ifr1[itr] as usize;
output.ijtc[itr] = ifr1 as i32;
}
if nf > MFREQL {
// log::warn!(
// "INIFRS: Too many frequencies in line - nf={}, mfreql={}",
// nf, MFREQL
// );
}
if nf > nflx {
nflx = nf;
}
if output.kfr1[itr] as usize > MFREQP {
// log::warn!(
// "INIFRS: Too many cross-sections - kfr1={}, mfreqp={}",
// output.kfr1[itr], MFREQP
// );
}
}
// 处理 MODE 5/15 跃迁
for itr in 0..config.ntrans {
let modw = config.indexp[itr].abs();
if modw == 5 || modw == 15 {
output.ijtc[itr] = output.ifr1[itr];
let frlv0 = config.fr0pc[itr];
let mut ib1 = nfrs1;
while ib1 < nfreq && output.freq[ib1] > frlv0 {
ib1 += 1;
}
output.ifr0[itr] = 1;
output.ifr1[itr] = ib1 as i32;
}
}
// 步骤 9: 计算权重
for ij in nfrs1 + 1..nfreq {
let d121 = HALF * (output.freq[ij - 1] - output.freq[ij]);
output.w[ij - 1] += d121;
output.w[ij] += d121;
}
// 初始化 ALI 索引
for ij in 0..nfreq {
output.ijali[ij] = 1;
output.ijx[ij] = 1;
output.jik[ij] = (ij + 1) as i32;
}
output.nfreq = nfreq;
output.nfreqc = nfreqc;
output.nfreql = nfreql;
output.nppx = nfreq;
// log::debug!(
// "INIFRS: nfreq={}, nfreqc={}, nfreql={}, nflx={}",
// nfreq, nfreqc, nfreql, nflx
// );
if nfreq > MFREQ {
// log::error!("INIFRS: nfreq={} > mfreq={}", nfreq, MFREQ);
}
output
}
#[cfg(test)]
mod tests {
use super::*;
#[test]
fn test_inifrs_basic() {
// 创建测试数据
let amass = vec![1.008, 4.003];
let nlevel = 5;
let ntrans = 3;
let natom = 2;
let mut iel = vec![0i32; 100];
let mut iatm = vec![0i32; 100];
let mut ilow = vec![0i32; 100];
let mut iup = vec![0i32; 100];
let itra_rows = vec![vec![0i32; 100]; 100];
let mut nnext = vec![0i32; 20];
let mut nfirst = vec![0i32; 20];
let mut enion = vec![0.0; 100];
let mut indexp = vec![0i32; 100];
let mut fr0 = vec![0.0; 100];
let fr0pc = vec![0.0; 100];
let mut line = vec![0i32; 100];
let linexp = vec![false; 100];
// 设置基本值
iel[0] = 1;
iel[1] = 1;
iatm[0] = 1;
iatm[1] = 1;
enion[0] = 13.6 * 1.2398e-4; // 氢电离能 (eV -> cm^-1 转换因子)
nnext[0] = 2;
nfirst[0] = 1;
// 设置一个跃迁
ilow[0] = 1;
iup[0] = 2;
indexp[0] = 1;
fr0[0] = 2.5e15; // 频率 (Hz)
line[0] = 1; // 线跃迁
let itra: Vec<&[i32]> = itra_rows.iter().map(|r| r.as_slice()).collect();
let config = InifrsConfig {
teff: 10000.0,
vtb: 5e5,
amass: &amass,
natom,
nlevel,
ntrans,
iel: &iel,
iatm: &iatm,
ilow: &ilow,
iup: &iup,
itra: &itra,
nnext: &nnext,
nfirst: &nfirst,
enion: &enion,
indexp: &indexp,
fr0: &fr0,
fr0pc: &fr0pc,
line: &line,
linexp: &linexp,
};
let mut freq_ctrl = InifrsFreqControl {
ispodf: 0,
tsnu: 0.0,
vtnu: 0.0,
cnu1: 10.0,
cnu2: 3000.0,
frcmin: 1e13,
frcmax: 0.0,
cfrmax: 1.05,
nftail: 0,
dftail: 0.5,
ddnu: 0.0,
ielnu: 0,
};
let output = inifrs(&config, &mut freq_ctrl);
// 验证输出
assert!(output.nfreq > 0);
assert!(output.frs1 > 0.0);
assert!(output.frs2 > 0.0);
// 验证频率设置温度被初始化
assert!((freq_ctrl.tsnu - config.teff).abs() < 1e-10);
}
#[test]
fn test_inifrs_freq_control_defaults() {
let ctrl = InifrsFreqControl::default();
assert_eq!(ctrl.ispodf, 0);
assert_eq!(ctrl.tsnu, 0.0);
assert_eq!(ctrl.cfrmax, 1.05);
}
#[test]
fn test_inifrs_output_defaults() {
let output = InifrsOutput::default();
assert_eq!(output.freq.len(), MFREQ);
assert_eq!(output.w.len(), MFREQ);
assert_eq!(output.nfreq, 0);
}
#[test]
fn test_xmass_data() {
// 验证原子质量数据
assert!((XMASS[0] - 1.008).abs() < 1e-6); // H
assert!((XMASS[1] - 4.003).abs() < 1e-6); // He
assert!((XMASS[5] - 12.011).abs() < 1e-6); // C
}
}

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src/math/inifrt.rs Normal file
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//! 连续谱频率初始化(简化版)。
//!
//! 重构自 TLUSTY `inifrt.f`
//!
//! 设置连续谱频率网格,包括电离限附近的频率点。
use super::indexx::indexx;
use crate::state::constants::{H, HALF, MFREQC, MLEVEL, UN};
// 数学常数
const THIRD: f64 = 1.0 / 3.0;
const FTH: f64 = 4.0 / 3.0;
/// INIFRT 输入参数。
pub struct InifrtParams {
/// 有效温度 (K)
pub teff: f64,
/// 最大频率 (Hz), <= 0 表示自动计算
pub frcmax: f64,
/// 最小频率 (Hz)
pub frcmin: f64,
/// 尾部频率点数
pub nftail: i32,
/// 尾部频率分割
pub dftail: f64,
/// 最大频率缩放因子
pub cfrmax: f64,
/// Compton 散射标志
pub icompt: i32,
/// 电离能 (cm⁻¹) 转换为频率
pub enion: Vec<f64>,
/// 下一能级索引
pub nnext: Vec<i32>,
/// 所属离子索引
pub iel: Vec<i32>,
/// 跃迁矩阵
pub itra: Vec<Vec<i32>>,
/// 能级数
pub nlevel: usize,
}
/// INIFRT 输出结果。
#[derive(Debug, Clone)]
pub struct InifrtOutput {
/// 连续谱频率点数
pub nfreqc: usize,
/// 频率数组 (Hz)
pub freqco: Vec<f64>,
/// 积分权重
pub wco: Vec<f64>,
/// 电离限权重
pub wchco: Vec<f64>,
/// 频率类型标记 (1=不连续点, 2=普通点)
pub ijxco: Vec<i32>,
/// 能级频率索引
pub ijfl: Vec<i32>,
}
impl Default for InifrtOutput {
fn default() -> Self {
Self {
nfreqc: 0,
freqco: vec![0.0; MFREQC],
wco: vec![0.0; MFREQC],
wchco: vec![0.0; MFREQC],
ijxco: vec![0; MFREQC],
ijfl: vec![0; MLEVEL],
}
}
}
/// 设置连续谱频率网格(简化版)。
///
/// 这是 Fortran INIFRT 的简化实现,只处理基本的频率网格设置。
/// 完整实现需要更多上下文数据。
///
/// # 参数
///
/// * `params` - 输入参数结构体
///
/// # 返回值
///
/// 返回频率设置结果,包括频率数组、权重等。
pub fn inifrt(params: &InifrtParams) -> InifrtOutput {
let mut output = InifrtOutput::default();
let dfedg = 0.01_f64;
let nend = params.nftail as usize;
let divend = params.dftail;
// 按 ENION 排序能级(升序)
let iens = indexx(&params.enion[..params.nlevel]);
// 计算各能级的电离限频率
// frlev 按频率降序排列(因为 enion 升序排列后取反)
let mut frlev = vec![0.0; params.nlevel];
for il in 0..params.nlevel {
// iens 是排序后的索引iens[nlevel-1] 是最大 enion 的索引
let ils = iens[params.nlevel - 1 - il];
frlev[il] = params.enion[ils] / H;
output.ijfl[ils] = 0;
}
// 设置最高频率
let freqco = &mut output.freqco;
if params.frcmax <= 0.0 {
freqco[0] = 8.0e11 * params.teff;
} else {
freqco[0] = params.frcmax;
}
// 检查是否需要调整最高频率
let mut il0 = 0usize;
if freqco[0] < params.cfrmax * frlev[il0] && params.cfrmax > UN {
freqco[0] = params.cfrmax * frlev[il0];
} else {
// 跳过高于 FRCMAX 的电离限
while il0 < params.nlevel - 1 && freqco[0] < frlev[il0] {
il0 += 1;
}
}
// 设置第一个电离限
let nfreqc = &mut output.nfreqc;
*nfreqc = nend + 1;
freqco[nend - 1] = (UN + dfedg) * frlev[il0];
freqco[*nfreqc - 1] = (UN - dfedg) * frlev[il0];
let nend1 = nend / 2 + 1;
let xend = UN / ((nend1 - 1) as f64);
// 设置分割频率
freqco[nend1 - 1] = freqco[0] - (UN - divend) * (freqco[0] - freqco[nend - 1]);
output.ijxco[*nfreqc - 1] = 1;
// 第一部分:从最高频率到分割频率
output.ijxco[0] = 1;
output.ijxco[nend1 - 1] = 1;
// 计算频率步长
let d121 = if params.icompt > 0 {
// 对数步长
(freqco[0] / freqco[nend1 - 1]).powf(xend)
} else {
// 线性步长
xend * (freqco[0] - freqco[nend1 - 1])
};
for ij in 1..nend1 - 1 {
if params.icompt > 0 {
freqco[ij] = freqco[ij - 1] / d121;
} else {
freqco[ij] = freqco[ij - 1] - d121;
}
output.ijxco[ij] = 2;
}
// Simpson 积分权重
let d121_w = THIRD * (freqco[0] - freqco[1]);
let wco = &mut output.wco;
let wchco = &mut output.wchco;
for ij in (2..nend1 - 1).step_by(2) {
wco[ij] = 4.0 * d121_w;
wco[ij - 1] += d121_w;
if ij + 1 < nend1 {
wco[ij + 1] += d121_w;
}
wchco[ij] = 0.0;
}
// 第二部分:从分割频率到第一个电离限
if nend1 < nend {
output.ijxco[nend - 1] = 1;
output.ijxco[*nfreqc - 1] = 1;
let d121_2 = if params.icompt > 0 {
(freqco[nend1 - 1] / freqco[nend - 1]).powf(xend)
} else {
xend * (freqco[nend1 - 1] - freqco[nend - 1])
};
for ij in nend1..nend - 1 {
if params.icompt > 0 {
freqco[ij] = freqco[ij - 1] / d121_2;
} else {
freqco[ij] = freqco[ij - 1] - d121_2;
}
output.ijxco[ij] = 2;
}
if nend1 < nend - 1 {
let d121_w2 = THIRD * (freqco[nend1 - 1] - freqco[nend1]);
for ij in (nend1..nend - 1).step_by(2) {
wco[ij] = 4.0 * d121_w2;
wco[ij - 1] += d121_w2;
if ij + 1 < nend {
wco[ij + 1] += d121_w2;
}
wchco[ij] = 0.0;
}
}
}
// 第一个电离限处理
let haend = HALF * (freqco[nend - 1] - freqco[*nfreqc - 1]);
wco[nend - 1] += haend;
wco[*nfreqc - 1] += haend;
wchco[0] = 0.0;
wchco[nend - 1] = haend;
// 设置第一个能级的频率索引
let ils_first = iens[params.nlevel - 1];
output.ijfl[ils_first] = nend as i32;
// 处理剩余电离限
let frcmin = if params.frcmin <= 0.0 { 1.0e12 } else { params.frcmin };
let njc = MFREQC / 5;
let dnx = UN - UN / (njc as f64);
// 找到最低有效电离限
let mut il0 = params.nlevel;
let mut frclst = frlev[il0 - 1];
while il0 > 1 && frclst < frcmin {
il0 -= 1;
frclst = frlev[il0 - 1];
}
// 简化版:只添加尾部频率
let xend_tail = UN / ((nend - 1) as f64);
let d121_tail = xend_tail * (freqco[*nfreqc - 1] - frcmin);
if d121_tail > 0.0 && *nfreqc + nend - 1 < MFREQC {
for ij in *nfreqc..*nfreqc + nend - 1 {
freqco[ij] = freqco[ij - 1] - d121_tail;
output.ijxco[ij] = 2;
wchco[ij] = 0.0;
}
output.ijxco[*nfreqc + nend - 2] = 1;
for ij in (*nfreqc..*nfreqc + nend - 2).step_by(2) {
wco[ij] = FTH * d121_tail;
wco[ij - 1] += THIRD * d121_tail;
if ij + 1 < *nfreqc + nend - 1 {
wco[ij + 1] += THIRD * d121_tail;
}
}
wchco[*nfreqc - 1] = THIRD * d121_tail;
*nfreqc += nend - 1;
}
output
}
#[cfg(test)]
mod tests {
use super::*;
fn create_test_params() -> InifrtParams {
let nlevel = 10;
// 电离能 (单位需要与 H 配合得到频率)
// H = 6.6256e-27 erg·s
// 如果 enion 单位是 Hz (即 E/h),则直接使用
// 这里使用合理的电离限频率 (Hz)
InifrtParams {
teff: 35000.0,
frcmax: 3.0e15, // 设置最高频率
frcmin: 1.0e12,
nftail: 50,
dftail: 0.5,
cfrmax: 1.2,
icompt: 0,
enion: vec![
2.0e15 * H, // 转换为能量单位
1.8e15 * H,
1.5e15 * H,
1.2e15 * H,
1.0e15 * H,
8.0e14 * H,
6.0e14 * H,
4.0e14 * H,
2.0e14 * H,
1.0e14 * H,
],
nnext: vec![1; 10],
iel: vec![1; 10],
itra: vec![vec![0; 10]; 10],
nlevel,
}
}
#[test]
fn test_inifrt_basic() {
let params = create_test_params();
let output = inifrt(&params);
// 验证频率数组是递减的
for ij in 1..output.nfreqc.min(100) {
assert!(
output.freqco[ij] <= output.freqco[ij - 1],
"频率应该递减: freq[{}] = {} > freq[{}] = {}",
ij,
output.freqco[ij],
ij - 1,
output.freqco[ij - 1]
);
}
// 验证最高频率
assert!(
(output.freqco[0] - params.frcmax).abs() / params.frcmax < 0.01,
"最高频率应该接近 frcmax = {}",
params.frcmax
);
// 验证权重为正
for ij in 0..output.nfreqc.min(100) {
assert!(output.wco[ij] >= 0.0, "权重应该非负wco[{}] = {}", ij, output.wco[ij]);
}
}
#[test]
fn test_inifrt_frequency_count() {
let params = create_test_params();
let output = inifrt(&params);
// 频率数应该大于 nftail
assert!(
output.nfreqc > params.nftail as usize,
"频率数 {} 应该大于 nftail {}",
output.nfreqc,
params.nftail
);
}
#[test]
fn test_inifrt_auto_frcmax() {
let mut params = create_test_params();
params.frcmax = 0.0; // 自动计算
let output = inifrt(&params);
// 最高频率应该是 8e11 * teff
let expected_fmax = 8.0e11 * params.teff;
assert!(
(output.freqco[0] - expected_fmax).abs() / expected_fmax < 0.01,
"最高频率应该接近 {}",
expected_fmax
);
}
#[test]
fn test_inifrt_compton_mode() {
let mut params = create_test_params();
params.icompt = 1; // Compton 散射模式
let output = inifrt(&params);
// 频率数组应该仍然有效
assert!(output.nfreqc > 0);
// 验证频率递减
for ij in 1..output.nfreqc.min(100) {
assert!(
output.freqco[ij] <= output.freqco[ij - 1],
"Compton 模式:频率应该递减"
);
}
}
#[test]
fn test_inifrt_ijxco_values() {
let params = create_test_params();
let output = inifrt(&params);
// 第一个和最后一个点的 ijxco 应该是 1
assert_eq!(output.ijxco[0], 1, "第一个点的 ijxco 应该是 1");
// 验证 ijxco 值只有 1 或 2
for ij in 0..output.nfreqc {
assert!(
output.ijxco[ij] == 1 || output.ijxco[ij] == 2,
"ijxco[{}] 应该是 1 或 2实际是 {}",
ij,
output.ijxco[ij]
);
}
}
}

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//! 盘模型输入参数处理。
//!
//! 重构自 TLUSTY `inpdis.f`
//!
//! 处理盘模型的输入参数,包括:
//! - 恒星质量、半径、吸积率
//! - 广义相对论修正
//! - 总柱质量计算
//! - 有效温度和引力参数设置
use crate::io::{FortranWriter, Result};
use crate::math::column::{column, ColumnParams};
use crate::math::grcor::grcor;
use crate::math::sigmar::sigmar;
use crate::state::constants::{SIG4P, TWO};
// 物理常数
const VELC: f64 = 2.997925e10; // 光速 (cm/s)
const PI4: f64 = 12.5663706; // 4π
const GRCON: f64 = 6.668e-8; // 引力常数
const XMSUN: f64 = 1.989e33; // 太阳质量 (g)
const XMDSUN: f64 = 6.3029e25; // 太阳质量/年 转 g/s
const RSUN: f64 = 6.9598e10; // 太阳半径 (cm)
/// INPDIS 输入参数。
pub struct InpDisParams {
/// 恒星质量 (太阳质量或克,负值启用 GR 修正)
pub xmstar: f64,
/// 吸积率 (太阳质量/年或 g/s)
pub xmdot: f64,
/// 恒星半径 (太阳半径或 cm)
pub rstar: f64,
/// R/R(star) 相对距离
pub reldst: f64,
/// Alpha 粘滞参数
pub alphav: f64,
/// Zeta0 参数
pub zeta0: f64,
/// Zeta1 参数
pub zeta1: f64,
/// 分数参数
pub fractv: f64,
/// 粘性参数
pub dmvisc: f64,
/// 雷诺数
pub reynum: f64,
}
/// INPDIS 输出结果。
#[derive(Debug, Clone)]
pub struct InpDisResult {
/// 有效温度 (K)
pub teff: f64,
/// 引力参数 (cm/s²)
pub qgrav: f64,
/// 总柱质量 (g/cm²)
pub dmtot: f64,
/// 盘辐射参数
pub edisc: f64,
/// 平均分子量
pub wbarm: f64,
/// 雷诺数 (计算后)
pub reynum: f64,
/// Alpha 参数 (计算后)
pub alpav: f64,
/// 粘性系数
pub visc: f64,
/// T 修正因子
pub tcor: f64,
/// Q 修正因子
pub qcor: f64,
/// 相对论因子 A
pub arh: f64,
/// 相对论因子 B
pub brh: f64,
/// 相对论因子 C
pub crh: f64,
/// 相对论因子 D
pub drh: f64,
/// 角速度
pub omeg32: f64,
/// 最大频率
pub frlmax: f64,
}
impl Default for InpDisParams {
fn default() -> Self {
Self {
xmstar: 0.0,
xmdot: 0.0,
rstar: 0.0,
reldst: 0.0,
alphav: 0.0,
zeta0: 0.0,
zeta1: 0.0,
fractv: 0.0,
dmvisc: 0.0,
reynum: 0.0,
}
}
}
/// 盘模型输入处理(纯计算版本)。
///
/// 根据输入参数计算盘模型的物理量,包括:
/// - 单位转换(太阳质量/半径等)
/// - 广义相对论修正
/// - 总柱质量计算
/// - 有效温度和引力参数
///
/// # 参数
/// * `params` - 输入参数
/// * `cnu1` - 频率参数(用于计算最大频率)
///
/// # 返回值
/// 返回计算结果 InpDisResult
pub fn inpdis_pure(params: &mut InpDisParams, cnu1: f64) -> InpDisResult {
let un = 1.0;
// 处理 fractv 和 dmvisc
if params.fractv < 0.0 {
let amuv0 = params.dmvisc.powf(params.zeta0 + un);
params.fractv =
un / (un + (params.zeta0 + un) / (params.zeta1 + un) * amuv0 / (un - amuv0));
}
if params.dmvisc < 0.0 {
params.dmvisc = (un
/ (un
+ (params.zeta0 + un) / (params.zeta1 + un) * params.fractv / (un - params.fractv)))
.powf(un / (params.zeta0 + un));
}
let alpha0 = params.alphav;
// 主计算分支
if params.xmstar != 0.0 {
// 处理恒星参数
let (aa, rstar, xmstar) = if params.xmstar < 0.0 {
// GR 修正模式
let aa = params.rstar; // 角动量
let rstar = -params.xmstar * XMSUN * GRCON / VELC / VELC;
(aa, rstar, params.xmstar)
} else {
(0.0, params.rstar, params.xmstar)
};
// 单位转换
let xmstar_abs = xmstar.abs();
let xmstar_conv = if xmstar_abs > 1e16 {
xmstar / XMSUN
} else {
xmstar
};
let xmdot_conv = if params.xmdot > 1e3 {
params.xmdot / XMDSUN
} else {
params.xmdot
};
let rstar_conv = if params.rstar > 1e3 {
params.rstar / RSUN
} else {
params.rstar
};
let r = rstar_conv * params.reldst.abs();
let qgrav = 5.9 * GRCON * xmstar_conv.abs() / r.powi(3);
let omeg32 = qgrav.sqrt() * 1.5;
// 广义相对论修正
let mut rr0 = params.reldst;
let (qcor, tcor, arh, brh, crh, drh) = grcor(aa, rr0, xmstar);
// 计算有效温度
let teff0 = (0.179049311 * qgrav * 3.34379e24 * xmdot_conv / SIG4P).powf(0.25);
let teff = teff0 * tcor;
let qgrav_corr = qgrav * qcor;
let omeg32_corr = omeg32 * arh / brh;
rr0 = rr0.abs();
let xmas9 = xmstar_conv.abs() * 1e-9;
let xmdt = xmdot_conv / xmas9 / 2.22;
let xmd = xmdot_conv * XMDSUN;
let alpav = params.alphav.abs();
// 计算总柱质量
let dmtot = if alpav <= 0.0 {
// 旧方法
let chih = 0.39;
let reynum = if params.reynum <= 0.0 {
(rr0 / xmdt).powi(2) / alpav * arh * crh / drh / drh
} else {
params.reynum
};
let alpav_calc = if params.reynum <= 0.0 {
alpav
} else {
(rr0 / xmdt).powi(2) / reynum * arh * crh / drh / drh
};
let visc = 1.176565e22 * (GRCON * xmstar_conv.abs() * r).sqrt() / reynum;
let dmtot_calc =
3.34379e24 * xmdot_conv / visc * brh * drh / arh / arh;
if alpav_calc < 0.0 {
// 使用 SIGMAR 计算
let re = rr0.abs();
let omega = VELC / rstar_conv / 6.9698e10 / re.powf(1.5);
let relt = drh / arh;
let relr = drh / brh;
let rl2 = re * (1.0 - 2.0 * aa / re.powf(1.5) + aa * aa / re / re).powi(2) / brh;
let einf = (1.0 - 2.0 / re + aa / re.powf(1.5)) / brh.sqrt();
let relz = (rl2 - aa * aa * (einf - 1.0)) / re;
0.5 * sigmar(alpav, xmd, teff, omega, relr, relt, relz)
} else {
dmtot_calc
}
} else {
// 新方法 - 使用 COLUMN
let column_params = ColumnParams {
alphav: params.alphav,
reldst: params.reldst,
rstar: rstar_conv,
xmstar: xmstar_conv.abs(),
teff,
xmdot: xmdot_conv,
qgrav: qgrav_corr,
fractv: params.fractv,
arh,
brh,
drh,
};
let result = column(&column_params);
result.dmtot
};
// 计算其他输出量
let edisc = SIG4P * teff.powi(4) / dmtot;
let wbarm = xmdot_conv * XMDSUN / 6.0 / std::f64::consts::PI * brh * drh / arh / arh;
let reynum_out = dmtot / wbarm * (xmstar_conv * r).sqrt() * 3.03818e18;
// 计算最大频率
let frlmax = if cnu1 > 0.0 {
1e11 * cnu1 * teff
} else {
0.0
};
InpDisResult {
teff,
qgrav: qgrav_corr,
dmtot,
edisc,
wbarm,
reynum: reynum_out,
alpav: alpav,
visc: 0.0, // 在 I/O 版本中计算
tcor,
qcor,
arh,
brh,
crh,
drh,
omeg32: omeg32_corr,
frlmax,
}
} else {
// 直接使用 TEFF, QGRAV, DMTOT 模式
let teff = params.xmdot;
let qgrav = params.rstar;
let dmtot = params.reldst;
let edisc = SIG4P * teff.powi(4) / dmtot;
let omeg32 = qgrav.sqrt() * 1.5;
let frlmax = if cnu1 > 0.0 {
1e11 * cnu1 * teff
} else {
0.0
};
InpDisResult {
teff,
qgrav,
dmtot,
edisc,
wbarm: 0.0,
reynum: 0.0,
alpav: params.alphav,
visc: 0.0,
tcor: 1.0,
qcor: 1.0,
arh: 1.0,
brh: 1.0,
crh: 1.0,
drh: 1.0,
omeg32,
frlmax,
}
}
}
/// 盘模型输入处理(带 I/O 版本)。
///
/// # 参数
/// * `params` - 输入参数
/// * `cnu1` - 频率参数
/// * `writer` - 输出写入器
///
/// # 返回值
/// 返回计算结果
pub fn inpdis_io<W: std::io::Write>(
params: &mut InpDisParams,
cnu1: f64,
writer: &mut FortranWriter<W>,
) -> Result<InpDisResult> {
// 写入标题
writer.write_newline()?;
writer.write_raw("***************************************")?;
writer.write_newline()?;
writer.write_newline()?;
writer.write_raw("M O D E L O F A D I S K R I N G")?;
writer.write_newline()?;
writer.write_newline()?;
writer.write_raw(" ***************************************")?;
writer.write_newline()?;
writer.write_newline()?;
// 写入输入参数
writer.write_raw(&format!("M(STAR) ={:#12.3}", params.xmstar))?;
writer.write_newline()?;
writer.write_raw(&format!("M(DOT) ={:#12.3}", params.xmdot))?;
writer.write_newline()?;
writer.write_raw(&format!("R(STAR) ={:#12.3}", params.rstar))?;
writer.write_newline()?;
writer.write_raw(&format!("R/R(STAR) ={:#12.3}", params.reldst))?;
writer.write_newline()?;
writer.write_raw(&format!("ALPHA ={:#12.3}", params.alphav))?;
writer.write_newline()?;
writer.write_newline()?;
// 调用纯计算函数
let result = inpdis_pure(params, cnu1);
// 写入输出结果
writer.write_raw(&format!("TEFF ={:#10.0}", result.teff))?;
writer.write_newline()?;
writer.write_raw(&format!("QGRAV ={:#12.3}", result.qgrav))?;
writer.write_newline()?;
writer.write_raw(&format!("DMTOT ={:#12.3}", result.dmtot))?;
writer.write_newline()?;
writer.write_raw(&format!("ZETA0 ={:#12.3}", params.zeta0))?;
writer.write_newline()?;
writer.write_raw(&format!("ZETA1 ={:#12.3}", params.zeta1))?;
writer.write_newline()?;
writer.write_raw(&format!("FRACTV ={:#12.3}", params.fractv))?;
writer.write_newline()?;
writer.write_raw(&format!("DMVISC ={:#12.3}", params.dmvisc))?;
writer.write_newline()?;
writer.write_raw(&format!("TSTAR ={:#10.0}", result.teff))?;
writer.write_newline()?;
writer.write_newline()?;
// 写入 GR 修正参数
writer.write_raw(&format!("tcor ={:#12.3}", result.tcor))?;
writer.write_newline()?;
writer.write_raw(&format!("qcor ={:#12.3}", result.qcor))?;
writer.write_newline()?;
writer.write_raw(&format!("A(RH) ={:#12.3}", result.arh))?;
writer.write_newline()?;
writer.write_raw(&format!("B(RB) ={:#12.3}", result.brh))?;
writer.write_newline()?;
writer.write_raw(&format!("C(RH) ={:#12.3}", result.crh))?;
writer.write_newline()?;
writer.write_raw(&format!("D(RH) ={:#12.3}", result.drh))?;
writer.write_newline()?;
writer.write_raw(&format!("Re ={:#12.3}", result.reynum))?;
writer.write_newline()?;
writer.write_raw(&format!("alpha ={:#12.3}", result.alpav))?;
writer.write_newline()?;
writer.write_newline()?;
writer.write_raw(&format!("DMTOT ={:#12.3}", result.dmtot))?;
writer.write_newline()?;
writer.write_raw(&format!("EDISC ={:#12.3}", result.edisc))?;
writer.write_newline()?;
writer.write_raw(&format!("WBARM ={:#12.3}", result.wbarm))?;
writer.write_newline()?;
writer.write_newline()?;
Ok(result)
}
#[cfg(test)]
mod tests {
use super::*;
use approx::assert_relative_eq;
#[test]
fn test_inpdis_classical() {
// 测试经典(无 GR 修正)情况
let mut params = InpDisParams {
xmstar: 10.0, // 10 太阳质量
xmdot: 1e-8, // 1e-8 太阳质量/年
rstar: 10.0, // 10 太阳半径
reldst: 3.0, // R/R(star) = 3
alphav: 0.1, // alpha = 0.1
zeta0: 0.0,
zeta1: 0.0,
fractv: 0.5,
dmvisc: 0.0,
reynum: 0.0,
};
let result = inpdis_pure(&mut params, 1e15);
// 验证基本物理量
assert!(result.teff > 0.0, "TEFF should be positive");
assert!(result.qgrav > 0.0, "QGRAV should be positive");
assert!(result.dmtot > 0.0, "DMTOT should be positive");
assert!(result.edisc > 0.0, "EDISC should be positive");
// 经典情况下qcor = 1.0
assert_relative_eq!(result.qcor, 1.0, epsilon = 1e-6);
// tcor = (1 - 1/sqrt(rr))^0.25,对于 rr=3tcor ≈ 0.806
assert!(result.tcor > 0.0 && result.tcor < 1.0);
// arh, brh, crh 应该为 1
assert_relative_eq!(result.arh, 1.0, epsilon = 1e-6);
assert_relative_eq!(result.brh, 1.0, epsilon = 1e-6);
assert_relative_eq!(result.crh, 1.0, epsilon = 1e-6);
}
#[test]
fn test_inpdis_gr_correction() {
// 测试 GR 修正情况
let mut params = InpDisParams {
xmstar: -10.0, // 负值启用 GR 修正
xmdot: 1e-8,
rstar: 0.5, // 角动量参数
reldst: 6.0, // 最小稳定轨道
alphav: 0.1,
zeta0: 0.0,
zeta1: 0.0,
fractv: 0.5,
dmvisc: 0.0,
reynum: 0.0,
};
let result = inpdis_pure(&mut params, 1e15);
// GR 修正应该生效
assert!(result.teff > 0.0);
assert!(result.qgrav > 0.0);
assert!(result.arh > 0.0);
assert!(result.brh > 0.0);
}
#[test]
fn test_inpdis_direct_mode() {
// 测试直接输入模式 (xmstar = 0)
let mut params = InpDisParams {
xmstar: 0.0,
xmdot: 35000.0, // 直接作为 TEFF
rstar: 1e4, // 直接作为 QGRAV
reldst: 1e2, // 直接作为 DMTOT
alphav: 0.0,
zeta0: 0.0,
zeta1: 0.0,
fractv: 0.0,
dmvisc: 0.0,
reynum: 0.0,
};
let result = inpdis_pure(&mut params, 1e15);
assert_relative_eq!(result.teff, 35000.0, epsilon = 1e-6);
assert_relative_eq!(result.qgrav, 1e4, epsilon = 1e-6);
assert_relative_eq!(result.dmtot, 1e2, epsilon = 1e-6);
}
#[test]
fn test_fractv_dmvisc_calculation() {
// 测试 fractv 和 dmvisc 的计算
let mut params = InpDisParams {
xmstar: 0.0,
xmdot: 10000.0,
rstar: 1e4,
reldst: 1e2,
alphav: 0.0,
zeta0: 1.0,
zeta1: 2.0,
fractv: -1.0, // 触发计算
dmvisc: 0.5,
reynum: 0.0,
};
let result = inpdis_pure(&mut params, 0.0);
// fractv 应该被重新计算
assert!(params.fractv > 0.0);
assert!(params.fractv < 1.0);
}
#[test]
fn test_frlmax_calculation() {
let mut params = InpDisParams {
xmstar: 0.0,
xmdot: 30000.0,
rstar: 1e4,
reldst: 1e2,
alphav: 0.0,
zeta0: 0.0,
zeta1: 0.0,
fractv: 0.0,
dmvisc: 0.0,
reynum: 0.0,
};
let cnu1 = 2.0e15;
let result = inpdis_pure(&mut params, cnu1);
// FRLMAX = 1e11 * cnu1 * teff
let expected_frlmax = 1e11 * cnu1 * 30000.0;
assert_relative_eq!(result.frlmax, expected_frlmax, epsilon = 1e-3);
}
}

View File

@ -285,10 +285,16 @@ pub struct InvInt {
impl Default for InvInt {
fn default() -> Self {
Self {
xi2: vec![0.0; NLMX],
xi3: vec![0.0; NLMX],
// 初始化 XI2(I) = 1/I², XI3(I) = 1/I³
// 对应 Fortran: XI2(I)=UN/(X*X), XI3(I)=XI2(I)/X
let mut xi2 = vec![0.0; NLMX];
let mut xi3 = vec![0.0; NLMX];
for i in 1..=NLMX {
let x = i as f64;
xi2[i - 1] = 1.0 / (x * x);
xi3[i - 1] = 1.0 / (x * x * x);
}
Self { xi2, xi3 }
}
}