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Numerical evaluation of arbitrary singular domain integrals based on radial integration method

机译:基于径向积分法的任意奇异域积分的数值评估

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摘要

In this paper, a new approach is presented for the numerical evaluation of arbitrary singular domain integrals based on the radial integration method. The transformation from domain integrals to boundary integrals and the analytical elimination of singularities can be accomplished by expressing the non-singular part of the integration kernels as polynomials of the distance r and using the intrinsic features of the radial integral. In the proposed method, singularities involved in the domain integrals are explicitly transformed to the boundary integrals, so no singularities exist at internal points. Some numerical examples are provided to verify the correctness and robustness of the presented method.
机译:本文提出了一种基于径向积分法的任意奇异域积分数值评估的新方法。通过将积分核的非奇异部分表示为距离r的多项式并利用径向积分的内在特征,可以实现从域积分到边界积分的转换以及对奇异点的解析消除。在所提出的方法中,将域积分中涉及的奇点明确地转换为边界积分,因此内部点不存在奇点。提供了一些数值示例来验证所提出方法的正确性和鲁棒性。

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