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Numerical studies of time-independent and time-dependent scattering by several elliptical cylinders

机译:几个椭圆圆柱的时间无关和时间相关散射的数值研究

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摘要

A numerical solution to the problem of time-dependent scattering by an array of elliptical cylinders with parallel axes is presented. The solution is an exact one, based on the separation-of-variables technique in the elliptical coordinate system, the addition theorem for Mathieu functions, and numerical integration. Time-independent solutions are described by a system of linear equations of infinite order which are truncated for numerical computations. Time-dependent solutions are obtained by numerical integration involving a large number of these solutions. First results of a software package generating these solutions are presented: wave propagation around three impenetrable elliptical scatterers. As far as we know, this method described has never been used for time-dependent multiple scattering.
机译:提出了一个具有平行轴的椭圆圆柱阵列对时间相关散射问题的数值解。该解决方案基于椭圆坐标系中的变量分离技术,Mathieu函数的加定理和数值积分,是一种精确的解决方案。与时间无关的解决方案由一个无穷级线性方程组描述,该方程组被截断以进行数值计算。与时间有关的解决方案是通过涉及大量此类解决方案的数值积分获得的。给出了生成这些解决方案的软件包的第一结果:在三个不可穿透的椭圆形散射体周围的波传播。据我们所知,所描述的这种方法从未用于依赖时间的多重散射。

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