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An accurate method for the calculation of singular integrals arising in time-domain integral equation analysis of electromagnetic scattering

机译:电磁散射时域积分方程分析中产生奇异积分的一种精确计算方法

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摘要

An accurate method for the evaluation of the Cauchy principal value integrals arising in time-domain electromagnetic wave scattering is presented. This is applied to a boundary integral equation (BIE) method employing quadratic curvilinear surface elements where such singularities do not vanish (as they generally do when simpler but less accurate discretizations are employed). The technique involves weakening the singularity in the original kernel to a degree where conventional integration methods may be employed and transforming the strong singularity to a line integral in a form which allows cancellation of its singular components. The effectiveness of the method is demonstrated by scattering calculations on a variety of targets and the computational cost of the approach is trivial.
机译:提出了一种精确的方法来评估时域电磁波散射中产生的柯西主值积分。这适用于使用二次曲线曲面元素的边界积分方程(BIE)方法,其中这些奇点不会消失(通常在使用更简单但精度不高的离散化时会发生这种情况)。该技术涉及将原始内核中的奇异性减弱到可以采用常规积分方法的程度,并将强奇异性转换为可消除其奇异成分的形式的线积分。通过对各种目标进行分散计算,证明了该方法的有效性,该方法的计算成本微不足道。

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