用多道面积分方程求解微带阵列的电磁散射

R. Zhao, Jian Feng, Kai-hong Song, Zhixiang Huang, Jun Hu
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摘要

本文提出了一个新的多道Poggio-Miller-Chang-Harrington-Wu-Tsai (MT-PMCHWT)方程来模拟微带结构的电磁散射。与传统的EFIE-PMCHWT方法不同,该方法将原始目标分解为两个独立的域,即外部区域(自由空间)和内部区域(微带),并在外部区域和内部区域之间的接口上施加Robin传输条件(tc)以保证场的连续性。与传统的EFIE-PMCHWT相比,这种新的MT-PMCHWT具有更好的收敛性。由于TCs保证了场的连续性,因此可以采用非保形网格将外部和内部区域离散化,从而大大提高了方法的灵活性和效率。
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Solving Electromagnetic Scattering from Microstrip Arrays with Multiple-Traces Surface Integral Equations
In this paper, a new multiple-traces Poggio-Miller-Chang-Harrington-Wu-Tsai (MT-PMCHWT) equation is proposed to simulate the electromagnetic scattering from microstrip structures. Different from traditional EFIE-PMCHWT method, in this new multiple-traces method, the original object can be decomposed into two independent domains i.e., the exterior region (free space) and interior region (microstrip), and Robin transmission conditions (TCs) is enforced on the interface between exterior and interior regions to ensure the continuity of fields. In comparison to the traditional EFIE-PMCHWT, this new MT-PMCHWT has a better convergence property. Because the continuity of fields is ensured by TCs, the exterior and interior regions can be discretized by non-conformal meshes, which improves the flexibility and efficiency of the proposed methods substantially.
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