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Numerical integration in 3D Galerkin BEM solution of HBIEs

机译:HBIE的3D Galerkin BEM解决方案中的数值积分

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摘要

We consider hypersingular boundary integral equations associated with 3D problems defined on polygonal domains, whose solutions are approximated with a Galerkin boundary element method, related to a given triangulation of the boundary. At first, for linear shape functions, the most frequently used basis functions, we give explicit results of the analytical inner integrations. Then, after an analysis of the singularities arising in the whole integration process, we propose suitable quadrature schemes to evaluate integrals required to form the Galerkin matrix elements. Several numerical results are presented.
机译:我们考虑与在多边形域上定义的3D问题相关的超奇异边界积分方程,该方程的解用Galerkin边界元方法近似,与给定的边界三角剖分有关。首先,对于线性形状函数(最常用的基函数),我们给出了解析内部积分的明确结果。然后,在分析了整个积分过程中出现的奇点之后,我们提出了合适的正交方案来评估形成Galerkin矩阵元素所需的积分。给出了几个数值结果。

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