首页> 外文会议>2016 IEEE/ACES International Conference on Wireless Information Technology and Systems and Applied Computational Electromagnetics >Reduction of singular surface integrals of tensor Green function to non-singular line integrals in integral equations for planar geometries
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Reduction of singular surface integrals of tensor Green function to non-singular line integrals in integral equations for planar geometries

机译:将张量Green函数的奇异表面积分简化为平面几何积分方程中的非奇异线积分

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摘要

A novel procedure Is presented for the evaluation of matrix elements of the tensor Green function with Rao-Wilton-Glisson basis functions appearing in surface integral equations in electromagnetics. The procedure, at this point applicable to planar geometries, reduces four-dimensional surface integrals with singular integrands to line integrals over triangle edges with regular integrands. The main advantage of the derived expressions is that they offer simplicity and easily controllable accuracy without the need of using numerical singularity extraction methods.
机译:提出了一种新的程序,用于评估张量Green函数的矩阵元素,其中Rao-Wilton-Glisson基函数出现在电磁学的表面积分方程中。该过程此时适用于平面几何形状,可将具有奇数个被积数的四维表面积分缩小为带有规则被积数的三角形边缘上的积分线。派生表达式的主要优点在于它们提供了简单且易于控制的准确性,而无需使用数值奇异性提取方法。

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