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Numerical Solution of Stress Intensity Factors of Multiple Cracks inGreat Number with Eigen COD Boundary Integral Equations

机译:特征COD边界积分方程数值求解多个裂纹的应力强度因子

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Based on the eigen crack opening displacement (COD) boundary integral equations, a newly developed computational approach is proposed for the analysis of multiple crack problems. The eigen COD particularly refers to a crack in an infinite domain under fictitious traction acting on the crack surface. With the concept of eigen COD, the multiple cracks in great number can be solved by using the conventional displacement discontinuity boundary integral equations in an iterative fashion with a small size of system matrix. Numerical examples are provided for the stress intensity factors of multiple cracks, up to several thousands in number, with the proposed approach. By comparing with the analytical solutions in the literature as well as solutions of the dual boundary integral equations, the effectiveness and the efficiencies of the proposed approach are verified.
机译:基于特征裂纹开口位移(COD)边界积分方程,提出了一种新的计算方法来分析多个裂纹问题。本征COD特别是指在虚拟牵引作用下作用于裂纹表面的无限域中的裂纹。利用本征COD的概念,可以使用迭代位移方式使用常规位移不连续边界积分方程式,以较小的系统矩阵来解决大量裂纹。利用所提出的方法,提供了多个裂纹的应力强度因子的数值示例,数量多达数千个。通过与文献中的解析解以及对偶边界积分方程的解进行比较,验证了该方法的有效性和效率。

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