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Application of Barycentric Subdivision Method for Singularity Integration in Method of Moments

机译:重心细分法在矩法奇异积分中的应用

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摘要

Method of moments (MoM) is an essential tool to model electromagnetic wave interactions with three-dimensional targets. Numerical integration is a key technique in MoM. Due to the singular nature of Green's function, MoM requires special treatment in the calculation of singular integration, which is usually time-consuming. In this study, the barycentric subdivision method is investigated to compute numerical integration in three-dimensional surface integral equations. This method allows a uniform treatment for both singular and non-singular integrals. Numerical examples show that this method could reach the same level of accuracy as the singularity extraction method for RWG basis functions, and the computational time of setting up the matrix can be reduced by half.
机译:矩量法(MoM)是建模电磁波与三维目标相互作用的基本工具。数值积分是MoM中的一项关键技术。由于格林函数的奇异性质,MoM在计算奇异积分时需要特殊处理,这通常很耗时。在这项研究中,研究了重心细分方法来计算三维表面积分方程中的数值积分。此方法允许对奇异积分和非奇异积分进行统一处理。数值算例表明,该方法可以达到与RWG基函数奇异性提取方法相同的精度水平,并且可以将建立矩阵的计算时间减少一半。

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