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首页> 外文期刊>Communications in numerical methods in engineering >Hypersingular integral equation method for three-dimensional crack problem in shear mode
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Hypersingular integral equation method for three-dimensional crack problem in shear mode

机译:剪切模式下三维裂纹问题的超奇异积分方程法

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摘要

This paper presents the use of the hypersingular integral equation method for solving the flat crack problem in shear mode. In the method, the crack opening displacement (COD) functions are assumed to be polynomials with several undetermined coefficients. The involved hypersingular integral can be reduced into a repeat integral in a particular polar co-ordinate, and further integrated by a known quadrature rule. This technique considerably reduces the effort of derivation and computation to obtain the final solution. The undetermined coefficients in the COD functions are obtained from an algebraic equation. The stress intensity factors (SIF) along the boundary of the flat crack can then be easily calculated. Numerical examples are given to demonstrate the efficiency of the proposed method.
机译:本文提出了使用超奇异积分方程法求解剪切模式下的平面裂纹问题。在该方法中,假定裂缝开度位移(COD)函数是具有多个不确定系数的多项式。可以将所涉及的超奇异积分简化为特定极坐标中的重复积分,并通过已知的正交规则进一步积分。该技术大大减少了获得最终解的推导和计算工作。 COD函数中的待定系数是从代数方程获得的。然后可以很容易地计算出沿扁平裂纹边界的应力强度因子(SIF)。数值算例表明了该方法的有效性。

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