A Scalable Parallel Fast Multipole Method for Analysis of Scattering from Perfect Electrically Conducting Surfaces

B. Hariharan, S. Aluru, B. Shanker
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引用次数: 36

Abstract

In this paper, we develop a parallel Fast Multipole Method (FMM) based solution for computing the scattered electromagnetic fields from a Perfect Electrically Conducting (PEC) surface. The main contributions of this work are the development of parallel algorithms with the following characteristics: 1) provably efficient worst-case run-time irrespective of the shape of the scatterer, 2) communication-efficiency, and 3) guaranteed load balancing within a small constant factor. We have developed a scalable, parallel code and validated it against surfaces for which solution can be computed analytically, and against serial software. The efficiency and scalability of the code is demonstrated with experimental results on an IBM xSeries cluster. Though developed in the context of this particular application, our algorithms can be used in other applications involving parallel FMM.
完美导电表面散射分析的可扩展平行快速多极子方法
本文提出了一种基于并行快速多极法(FMM)的完全导电(PEC)表面散射电磁场计算方法。这项工作的主要贡献是开发了具有以下特征的并行算法:1)可证明的有效的最坏情况运行时间,而不考虑散射体的形状,2)通信效率,以及3)在一个小常数因子内保证负载平衡。我们已经开发了一个可扩展的并行代码,并针对可以解析计算解决方案的表面和串行软件进行了验证。在IBM xSeries集群上的实验结果证明了代码的效率和可伸缩性。虽然是在这个特定应用的背景下开发的,但我们的算法可以用于涉及并行FMM的其他应用。
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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