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Regularization of the combined field integral equation on parametric surface for EM scattering problems

机译:EM散射问题参数表面上组合场积分方程的正则化

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Self- and near-singularities have been an important issue in evaluating and filling matrix elements in the method of moments (MoM) procedure for solving integral equations. In this paper, the combined field integral equation (CFIE) is employed to solve the electromagnetic (EM) scattering problem from conductive objects and a general deductive method for extracting the self- and near-singularities of integral kernels is presented. Moreover, a new set of analytical expressions for the singular terms in the Green's function and its gradient is obtained on parametric surface by using the singularity extraction procedure. Finally, some numerical results are carried out based on the rooftop basis functions, to validate the obtained results and to demonstrate further the accuracy of these expressions in terms of regularizing self- and near-singularities in the integral kernels.
机译:在求解积分方程的矩量法(MoM)过程中,自奇点和近奇点已经成为评估和填充矩阵元素的重要问题。本文采用组​​合场积分方程(CFIE)求解导电物体的电磁(EM)散射问题,并提出了一种提取积分核自奇点和近奇点的通用推论方法。此外,通过使用奇异性提取过程,在参数曲面上获得了格林函数及其梯度中奇异项的一组新的解析表达式。最后,基于屋顶基函数进行了一些数值结果,以验证所获得的结果,并进一步证明这些表达式根据正则化整核中的自我和奇异性的准确性。

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