Hybrid finite element-boundary integral method accelerated by the NSPW-MLFMA

P. Demarcke, H. Rogier
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引用次数: 1

Abstract

This article presents a hybrid finite element-boundary integral equation (FE-BIE) method where the boundary integral interactions containing the 2D Green's kernel function are accelerated by the nondirective stable plane wave multilevel fast multipole algorithm (NSPW-MLFMA). This hybrid method enables the fast simulation of very large scale scattering problems with multiple homogeneous and inhomogeneous dielectrics and perfectly electric conducting (PEC) objects. The new hybrid technique with FMM acceleration applies for both high frequency as low frequency as long as the finite element mesh is sufficiently fine to contain the numerical dispersion within the desired accuracy. The hybrid formulation is outlined, and its validity is demonstrated by means of a 2D scattering problem.
由NSPW-MLFMA加速的混合有限元-边界积分法
本文提出了一种混合有限元-边界积分方程(FE-BIE)方法,该方法采用非定向稳定平面波多层快速多极算法(NSPW-MLFMA)加速包含二维格林核函数的边界积分相互作用。这种混合方法能够快速模拟具有多个均匀和非均匀介质和完全导电(PEC)物体的超大尺度散射问题。只要有限元网格足够精细,使数值色散控制在期望的精度范围内,FMM加速混合技术既适用于高频也适用于低频。概述了混合公式,并通过二维散射问题证明了其有效性。
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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