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A direct method for evaluating arbitrary high-order singular curved boundary integrals

机译:评估任意高阶奇异弯曲边界积分的直接方法

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In this paper, an efficient method for numerical evaluation of all kinds of singular curved boundary integrals from 2D/3D BEM analysis is proposed based on an operation technique on a projection line/plane. Firstly, geometry variables on a curved line or surface element are expressed by parameters on the projection line/plane, and then all singularities are analytically removed by expressing the non-singular part of the integration kernel as a power series in a local distance defined on the projection line/plane. Also, a set of important relationships computing derivatives of intrinsic coordinates with respect to local orthogonal coordinates is derived. A few examples are provided to demonstrate the correctness and the stability of the proposed method.
机译:本文基于投影线/平面上的操作技术,提出了一种基于2D / 3D BEM分析的各种奇异曲线积分数值评估的有效方法。首先,曲线或表面元件上的几何变量由投影线/平面上的参数表示,然后通过在定义的本地距离中表达集成核的非奇异部分作为功率系列来分析所有奇点。投影线/平面。此外,推导了一系列重要的关系与局部正交坐标偶联的固有坐标的衍生物的重要关系。提供了一些实施例以证明所提出的方法的正确性和稳定性。

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