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Regularization of the hypersingular integrals in 3-D fracture mechanics. Rectangular BE and piecewise linear approximations

机译:3-D断裂力学中超奇异积分的正则化。矩形BE和分段线性逼近

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This paper deals with the hypersingular integrals, which arise when the boundary integral equation (BIE) methods are used for solution of fracture mechanics problems. For hypersingular integral regularization the methodology based on theory of distribution and Green's theorems have bean used. This methodology is applied for regularization of the hypersingular integrals over rectangular boundary elements (BE) for the case of piecewise constant and piecewise linear approximations. The hypersingular integrals are transformed into the regular contour integrals that can be easily calculated analytically.
机译:本文讨论超奇异积分,当边界积分方程(BIE)方法用于解决断裂力学问题时出现。对于超奇异积分正则化,使用了基于分布理论和格林定理的方法。对于分段常数和分段线性逼近,此方法适用于矩形边界元素(BE)上的超奇异积分的正则化。超奇异积分被转换为可以容易地通过分析计算的规则轮廓积分。

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