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Boundary element method based on a new second kind integral equation formulation

机译:基于新的第二类积分方程公式的边界元方法

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摘要

A boundary integral equation (BIE) formulation for elasticity problems with mixed boundary conditions, proposed by Parton and Perlin (Mathematical Methods of the Theory of Elasticity, Mir, Moscow, 1984), is implemented in this paper using quadratic boundary elements. The formulation is specialised to Stokes flow problems by setting the Poisson ratio to 0.5 in the relevant kernels. The implementation is used to analyse non-trivial three dimensional problems in elasticity and Stokes flows. The results compare well with those obtained by a direct boundary element method. An outline of the extension of the formulation to non-linear problems is also given.
机译:本文使用二次边界元实现了由Parton和Perlin提出的具有混合边界条件的弹性问题的边界积分方程(BIE)公式(弹性理论的数学方法,Mir,莫斯科,1984年)。通过将相关内核中的泊松比设置为0.5,该公式专门用于处理斯托克斯流问题。该实现用于分析弹性和斯托克斯流中的非平凡三维问题。结果与通过直接边界元法获得的结果很好。还给出了将公式扩展到非线性问题的概述。

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