MFIE-Based Formulation Using Double-Layer Modeling for Perfectly Conducting Objects

S. Güler, H. Ibili, Ö. Ergül
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引用次数: 0

Abstract

We present resonance-free solutions of scattering problems involving closed conductors using the magnetic field integral equation (MFIE). In the literature, MFIE is often combined with the electric-field integral equation (EFIE) to avoid internal resonances that can significantly contaminate solutions especially when scatterers become electrically large. The resulting combined-field integral equation (CFIE), however, possesses the disadvantages of EFIE, e.g., ill-conditioning for dense discretizations. We show that placing an interacting inner surface inside the given object and enforcing internal fields to be zero can mitigate internal resonances, making MFIE resonance-free without employing EFIE. Using an arbitrary inner surface can significantly suppress internal fields; but, as also shown in this contribution, the size of the inner surface, i.e., the distance between inner and outer surfaces, can be critical to obtain accurate results that are comparable to those obtained with the conventional CFIE.
基于mfie的完美导电物体双层建模方法
我们用磁场积分方程(MFIE)给出了涉及闭合导体的散射问题的无共振解。在文献中,MFIE通常与电场积分方程(EFIE)相结合,以避免内部共振,特别是当散射体变得很大时,可能会严重污染溶液。然而,所得到的联合场积分方程(CFIE)具有EFIE的缺点,例如,对于密集离散化来说条件不良。我们证明了在给定物体内部放置一个相互作用的内表面并强制内部场为零可以减轻内部共振,使MFIE无共振而不使用EFIE。使用任意内表面可以显著抑制内场;但是,正如该贡献所示,内表面的大小,即内外表面之间的距离,对于获得与传统CFIE相当的准确结果至关重要。
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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