Selection of basis functions for volume-surface integral equation using spanning tree

A. Lapovok, R. Nizkiy, I. Shikhov, O. Grimalsky
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Abstract

Problem of electromagnetic scattering by a system of wires, conductive surfaces and magnitodielectric volumes is solved. It is reduced to solution of volume-surface integral equations (VSIE). For approximation of equivalent electric and magnetic currents basis functions based on Rao-Wilton-Glisson (RWG) and Shaubert-Wilton-Glisson (SWG) functions are used. Integral equations are used in a form which unites formulations for different regions. To ensure linear independence of basis functions and absence of artificial charges inside volume elements the spanning tree of the graph representing topology of the mesh is constructed. Proposed method coupled with multilevel fast multipole algorithm (MLFMA) is applied to scattering on perfectly conducting sphere coated by dielectric layer.
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基于生成树的体面积分方程基函数选择
解决了由导线、导电表面和数量级介电体组成的系统的电磁散射问题。将其简化为体积-表面积分方程(VSIE)的求解。为了逼近等效电流和磁流,使用了基于Rao-Wilton-Glisson (RWG)和shabert - wilton - glisson (SWG)函数的基函数。积分方程以统一不同区域公式的形式使用。为了保证基函数的线性独立性和体元内不存在人为电荷,构造了表示网格拓扑的图的生成树。将该方法与多层快速多极子算法(MLFMA)相结合,应用于涂有介质层的完美导电球的散射问题。
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