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Conversion of Singular Surface Integrals for to Line Integrals with Nonsingular Integrands for Non-planar Configurations of RWG Basis Functions

机译:奇异表面的转换为与RWG基函数的非平面配置的非平面配置线积分的积分

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A novel procedure is presented for the evaluation of integrals involving singular Green function and Rao-Wilton-Glisson basis functions with arbitrary mutual non-planar geometrical configuration which appear in surface integral equations representation of Maxwell equations. The proposed procedure constitutes a generalization of our previously reported result valid for planar geometries. The method employs a suitably constructed representation of the Helmholtz equation Green function in terms of an differential operator acting on an auxiliary function which allows one to reduce four-dimensional surface integrals with singular integrands to line integrals over triangle edges with regular integrands. Advantages of our approach include simplicity and high accuracy at a computational cost considerably lower than for previously considered methods, such as the singularity subtraction technique.
机译:提出了一种新的程序,用于评估涉及奇异绿色功能和Rao-Wilton-Glisson基本功能的积分,其具有任意互相非平面几何构造,所述互联网间方程的表面整体方程表示。 该拟议的程序构成了我们先前报告的结果对于平面几何形状有效的概括。 该方法在辅助函数上作用于辅助功能的差分操作员采用适当构造的亥姆霍兹方程绿色功能表示,该辅助函数允许人们用奇异积分的单数积分减少四维表面积分,以通过常规整合的三角形边缘的线路积分。 我们的方法的优点包括简单和高精度,计算成本远远低于先前考虑的方法,例如奇点减法技术。

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