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Numerical computation of near-singular and near-hypersingular integrals in higher order method of moments using curved quadrilateral patches

机译:使用弯曲四边形贴片的高阶矩阵近乎奇异和近乎过度的数值计算

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In numerical techniques based on the method of moments (MoM) in the surface integral equation (SIE) formulation in the frequency domain, special attention must be paid to achieving high accuracy, which includes advanced methods for numerical computation of singular and near-singular integrals defined on MoM-SIE patches. The techniques for dealing with such integrals, which arise for zero or small source-to-field distances in computing the MoM matrix entries, can broadly be classified into singularity extraction or subtraction methods and singularity cancellation or coordinate transformation methods. Also, when a MoM-SIE method is aimed at analysis of both metallic and dielectric/magnetic structures, such generality in electromagnetic MoM-SIE simulations increases the singularity of the integral kernel, and requires special treatment of highly singular integrals. Finally, this problem is even more pronounced when higher order basis functions are used for the approximation of electric and magnetic equivalent surface currents in the MoM-SIE method and when such functions are defined on curved patches.
机译:在基于频域中表面整体方程(SIE)配方中的时刻(MOM)方法的数值技术,必须特别注意实现高精度,包括奇异和近奇异积分的数值计算的先进方法在妈妈筛子上定义。用于处理这种积分的技术,其在计算MOM矩阵条目时出现为零或小源到场距离,可以广泛地分为奇点提取或减法方法和奇点消除或坐标转换方法。此外,当肌肉方法旨在分析金属和介电/磁性结构时,这种电磁莫氏模拟中的这种通用性增加了整体核的奇点,并且需要特别处理高度奇异的积分。最后,当在MOM-SIE方法中的电力等效表面电流的近似时,此问题更明显,并且在跳转块上定义了这样的功能。

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