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Multiple scattering by the iterative Foldy-Lax scheme

机译:迭代Foldy-Lax方案的多重散射

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The Foldy-Lax multiple-scattering equations in matrix form were examined for their suitability for solving the phase function and degree of linear polarization of clusters of particles as a complementary approach to the superposition T-matrix scheme. The constituent particles used for verification against the latter method were spheres with size parameters close to unity, with their aggregation governed by generalized Brownian motion. The number of constituents can be enlarged beyond the limitations of the benchmark method by a relatively small sacrifice in accuracy, but increasing constituent size and introducing nonsphericity easily result in numerical noise and overwhelming computational effort unless a large amount of the accuracy is going to be traded off. (C) 2005 Optical Society of America.
机译:研究了矩阵形式的Foldy-Lax多重散射方程是否适合解决相函数和粒子簇的线性极化程度,作为对T矩阵叠加方案的一种补充方法。用于后一种方法验证的组成粒子是尺寸参数接近于1的球体,其聚集受广义布朗运动控制。可以通过较少的精度牺牲来扩大组成部分的数量,使其超出基准方法的限制,但是,除非要牺牲大量的精度,否则增加组成部分的大小和引入非球形性很容易导致数值噪声和压倒性的计算工作关。 (C)2005年美国眼镜学会。

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