Mapped Vector Basis Functions for Electromagnetic Integral Equations

A. Peterson
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引用次数: 55

Abstract

The method-of-moments solution of the electric field and magnetic field integral equations (EFIE and MFIE) is extended to conducting objects modeled with curved cells. These techniques are important for electromagnetic scattering, antenna, radar signature, and wireless communication applications. Vector basis functions of the divergence-conforming and curl-conforming types are explained, and specific interpolatory and hierarchical basis functions are reviewed. Procedures for mapping these basis functions from a reference domain to a curved cell, while preserving the desired continuity properties on curved cells, are discussed in detail. For illustration, results are presented for examples that employ divergence-conforming basis functions with the EFIE and curl-conforming basis functions with the MFIE. The intended audience includes electromagnetic engineers with some previous familiarity with numerical techniques.
电磁积分方程的映射向量基函数
将电场和磁场积分方程(EFIE和MFIE)的矩量法求解推广到用弯曲单元建模的导电物体。这些技术对于电磁散射、天线、雷达特征和无线通信应用具有重要意义。解释了散度型和卷形型的向量基函数,并对具体的插值基函数和层次基函数进行了评述。将这些基函数从参考域映射到弯曲单元,同时在弯曲单元上保持所需的连续性的过程,进行了详细的讨论。为了说明这一点,给出了在EFIE中使用散度一致基函数和在MFIE中使用旋流一致基函数的例子的结果。本书的目标读者包括熟悉数值技术的电磁工程师。
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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