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Stitching of Semi -Infinite Cracks with Band Width

机译:带宽度的半无限裂纹的拼接

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摘要

In this paper, the problem of cracks in practice is transformed into the splicing problem of half-infinite crack with a width. Based on the knowledge of fracture mechanics, the stress and displacement boundary conditions of the model are presented, and the singular integral equations accord with these conditions are established. By the singular integral equation theories the complex singular integral equations are reduced to a integral equation on crack only. The theoretical solution to the equation exists and is unique. Using Gauss -Legendre quadrature formula to discrete equations. At last, the simulation of the solution made by MATLAB visualized gives the trend of crack displacement along with variation of the external force of crack, the distance between crack and splicing line.
机译:本文将实际存在的裂纹问题转化为宽度无限的半无限裂纹的拼接问题。基于断裂力学知识,给出了模型的应力和位移边界条件,并建立了符合这些条件的奇异积分方程。通过奇异积分方程理论,将复杂奇异积分方程简化为仅在裂纹上的积分方程。该方程的理论解存在并且是唯一的。使用Gauss -Legendre正交公式求解离散方程。最后,通过MATLAB可视化解决方案的仿真,给出了裂纹位移的趋势,以及裂纹外力的变化,裂纹与拼接线之间的距离。

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