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Using An Accurate Singularity Extraction Technique To The Mfie For The Scattering Analysis Of Small Objects

机译:使用精确的奇异性提取技术对Mfie进行小物体的散射分析

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The method of moments (MoM) solution on the magnetic field integral equation (MFIE) for electromagnetic scattering problems of conducting objects with Rao-Wilton-Glisson (RWG) basis functions requires the evaluation of almost singular double surface integrals over triangular subdomains. Calculating these integrals accurately is essential for the successful solution of the MFIE by MoM especially for small sharp-edged conducting objects. This paper studies the singularity of the MFIE and uses an accurate singularity extraction technique to avoid logarithmic singularity of the integration on the testing triangles for the MFIE. Based on the numerical examples of several small sharp-edged conducting objects, it is demonstrated that the accuracy of the MFIE is improved greatly with the use of the new singularity extraction technique.
机译:对于具有Rao-Wilton-Glisson(RWG)基函数的导电物体的电磁散射问题,基于磁场积分方程(MFIE)的矩法(MoM)解需要评估三角形子域上几乎奇异的双表面积分。准确计算这些积分对于MoM成功解决MFIE至关重要,尤其是对于锋利的小型导电物体。本文研究了MFIE的奇异性,并使用一种精确的奇异性提取技术来避免MFIE的测试三角形上积分的对数奇异性。基于几个小的尖锐导电物体的数值示例,证明了使用新的奇异性提取技术可以大大提高MFIE的精度。

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