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On the Treatment of Strongly Singular Integrals Over Flat Triangular Domains

机译:关于平坦三角区域上的强奇异积分的处理

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Conventional Method of Moment (MoM) employs divergence-conforming basis functions to expand unknown current densities so that the treatment of higher-order singular integrals can be facilitated. Compared with MoM, the Nyström method interpolates unknown functions with polynomials of arbitrary orders, which not only decreases the computational cost of matrix entries, but also enables the use of nonconforming grids. However, the Nyström method must treat the higher-order singular integrals related to dyadic Green's function. The dyadic Green's function gives rise to strongly singular integrals which are challenging to handle. This paper presents new closed-form formulas for calculating strongly singular integrals. A numerical example is used to demonstrate the approach and good result has been observed.
机译:常规的矩量法(MoM)使用符合发散度的基函数来扩展未知电流密度,从而可以促进对高阶奇异积分的处理。与MoM相比,Nyström方法使用任意阶次的多项式对未知函数进行插值,这不仅降低了矩阵项的计算成本,而且还可以使用不符合标准的网格。但是,Nyström方法必须处理与二进格林函数有关的高阶奇异积分。二进角格林函数产生强奇异的积分,难以处理。本文提出了用于计算强奇异积分的新闭式公式。数值例子验证了该方法的有效性。

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