Solving radiative transfer equation (RTE) in time-dependent mode

Ow Shen Wah, J. Wong, Tan Ching Seong
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Abstract

This paper covers the analytical approach in solving time-dependent radiative transfer equation (RTE) for one-dimensional (1D) slab geometry. As light passing through a turbid medium, photons exhibit two main processes that are: absorption and scattering. It is not easy to characterize the propagation of light beam in a medium due to various optical properties for different types of medium. Thus by getting the solution from the equation of radiative transfer, we are able to study the characteristic of light distribution while penetrating through the concerned medium. Several assumptions and approximation have been implicitly used to solve the radiative transfer problems in order to avoid ambiguity. In this paper, we use isotropic diffusion approximation in the radiative transfer equation (RTE) and determine the light intensity as a function of time and space.
求解时变模式下的辐射传递方程
本文介绍了求解一维平板几何的时变辐射传递方程(RTE)的解析方法。当光通过浑浊介质时,光子表现出两个主要过程:吸收和散射。由于不同类型的介质具有不同的光学特性,因此不容易表征光束在介质中的传播。这样,通过求得辐射传递方程的解,就可以研究穿透介质时的光分布特性。为了避免歧义,在求解辐射传递问题时隐式地使用了若干假设和近似。本文在辐射传递方程(RTE)中采用各向同性扩散近似,确定了光强作为时间和空间的函数。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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