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Size reduction technique for the marching-on-in-order time-domain integral equation method in analysis of transient electromagnetic scattering

机译:瞬态电磁散射分析中的按序进行时域积分方程方法的尺寸减小技术

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摘要

The aggregative basis functions (ABFs) are introduced to construct a size-reduced system for the marching-on-in-order (MOO) time-domain integral equation (TDIE) method to analyse transient electromagnetic scattering from conducting objects. Based on the previously developed characteristic basis function method (CBFM), a set of orthogonal vectors that expand the original unknown current coefficients are obtained via the singular value decomposition (SVD). The ABF method can be considered as an application and counterpart of CBFM in TDIE with some differences. The ABFs are aggregations of the weighted Laguerre polynomials and RWG basis functions, which are the elemental temporal and spatial basis functions, respectively. The ABFs are defined over the entire geometry and effective in each order of the MOO scheme. The proposed method gives significant reduction to matrix size and also the storage by several orders of magnitude. This is achieved because of the much less number of ABFs or the orthogonal vectors than the inner edges of the geometry. Several numerical results are presented to illustrate the validity of the proposed method.
机译:介绍了基于集合的基函数(ABF),以构造用于按序前进(MOO)时域积分方程(TDIE)方法的尺寸减小的系统,以分析来自导电物体的瞬态电磁散射。基于先前开发的特征基函数方法(CBFM),通过奇异值分解(SVD)获得了一组扩展原始未知电流系数的正交向量。可以将ABF方法视为TDIE中CBFM的应用和替代,但有一些区别。 ABF是加权Laguerre多项式和RWG基函数的集合,RWG基函数分别是元素的时间和空间基函数。 ABF在整个几何中定义,并在MOO方案的每个顺序中有效。所提出的方法显着减少了矩阵大小,并减少了几个数量级的存储。之所以能够做到这一点,是因为ABF或正交向量的数量比几何图形的内部边缘少得多。数值结果表明了该方法的有效性。

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