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SOME BENCHMARK RESULTS IN SPHERICAL MEDIA RADIATIVE TRANSFER PROBLEMS

机译:球媒辐射转移问题的某些基准结果

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This study is aimed at demonstrating the numerical convergency of spectral polynomial approximations to the radiative transfer equation in spherical media. To this end, TN method is employed as a representative of classical polynomial approximations to the corresponding pseudo-slab problem of spherical media radiative transfer equation. The method is used to calculate the albedo and density for isotropic scattering in a homogeneous spherical medium. Spherical harmonics or PN method is also applied to the same problem for comparison purposes. Benchmark results of both methods for an absorbing and scattering spherical medium transfer problem are reported. The results contribute remarkable improvements to the previously reported data in the literature. More importantly, on contrary to some literature works, numerical divergence of spherical harmonics method in spherical media transfer problems is illustrated to be unsound provided that arbitrary precision arithmetic is available when considering higher order approximations.
机译:这项研究旨在证明球形介质中辐射传递方程的谱多项式近似的数值收敛性。为此,采用TN法作为经典多项式逼近的代表,以解决球形介质辐射传递方程的相应伪平板问题。该方法用于计算均匀球形介质中各向同性散射的反照率和密度。出于比较目的,球谐函数或PN方法也应用于相同的问题。报告了吸收和散射球形介质转移问题的两种方法的基准结果。结果对文献中先前报道的数据做出了显着改善。更重要的是,与某些文献工作相反,如果考虑到高阶近似时可以使用任意精度算法,则说明球形介质传递问题中的球形谐波方法的数值发散是不合理的。

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