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A Levermore-Pomraning Algorithm for Implicit Monte Carlo Radiative Transfer in Binary Stochastic Media

机译:二元随机介质中隐式蒙特卡洛辐射传递的Levermore-Pomraning算法

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摘要

In a stochastic medium, the material properties at a given spatial location are known only statistically [1]. The most common approach to solving particle transport prob lems involving binary stochastic media is to use the atomic mix (AM) approximation [1] in which the transport prob lem is solved using ensemble-averaged (homogenized) ma terial properties. The AM approximation is conceptually simple and computationally efficient but may not be accu rate enough for a given application. A common determin istic model developed specifically for solving linear par ticle transport problems in binary stochastic media is the Levermore-Pomraning (LP) model [1,2]. Zimmerman and Adams [3] proposed a Monte Carlo algorithm that is equiv alent to the LP atroroximation.
机译:在随机介质中,给定空间位置的材料属性仅在统计上已知[1]。解决涉及二进制随机介质的粒子传输问题的最常用方法是使用原子混合(AM)近似[1],其中使用整体平均(均质)的材料特性来解决传输问题。 AM近似值在概念上简单且计算效率高,但对于给定应用而言可能不够准确。 Levermore-Pomraning(LP)模型是专门为解决二进制随机介质中的线性粒子传输问题而开发的常见确定性模型[1,2]。 Zimmerman和Adams [3]提出了等效于LP萎缩的Monte Carlo算法。

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