准静态状态下完美电导体低频散射问题的积分方程

F. Vico, M. Ferrando-Bataller, A. Berenguer, D. Sánchez-Escuderos
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引用次数: 0

摘要

本文给出了理想导电物体散射的低频积分公式。该公式是低频的一阶近似,基于矢量和标量势在零频率处解耦的事实。在这个域中,我们找到了向量势和标量势的合适边界条件。我们在低频测试了这种近似的准确性。被测试的几何是球体,使用的精确参考解是Mie级数。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Integral equation for low frequency scattering problem of perfect electric conductors in quasi-static regime
In this paper we present a low frequency integral formulation for the scattering of perfect electric conducting objects. The formulation is a first order approximation for low frequency and is based on the fact that the vector and scalar potentials are decoupled at zero frequency. In this regime we find suitable boundary conditions for the vector potential and for the scalar potential. We test the accuracy of this approximation at low frequency. The geometry under test is the sphere and the exact reference solution used is the Mie series.
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