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Some computational aspects of calculation of integrals arising within the framework of Method of Moments - application to bioelectromagnetics

机译:在矩量法框架内产生的积分计算的一些计算方面-在生物电磁学中的应用

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Formulation involving the electric field integral equation (EFIE) and the related numerical solution via Method of Moments (MoM) variants requires tedious calculation of various double surface integrals arising from the use of vector triangular basis functions. The approach to evaluate such an integral strongly depends on the distance between source and observation points, respectively. In the case of a rather close interaction between the elements, due to a strong singularity, a purely numerical approach could fail resulting in the incorrect, spurious results. Hence, a combined analytical-numerical approach to extract the mentioned singularities is necessary. The present paper deals with an implementation of such an approach to the calculation of certain integrals types arising in the EFIE formulation for electromagnetic scattering from dielectric objects.
机译:通过矩量法(MoM)进行涉及电场积分方程(EFIE)和相关数值解的公式化,需要对使用矢量三角基函数产生的各种双表面积分进行繁琐的计算。评估这种积分的方法在很大程度上取决于源和观测点之间的距离。在元素之间相互作用非常紧密的情况下,由于强烈的奇异性,纯数值方法可能会失败,从而导致错误的虚假结果。因此,有必要采用一种组合的分析数字方法来提取所提到的奇点。本文讨论了这种方法的实现,该方法用于计算在EFIE公式中产生的某些积分类型,以用于从电介质物体进行电磁散射。

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