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Singular integral equation method for the solution of multiple curved crack problems

机译:求解多个弯曲裂纹问题的奇异积分方程法

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A method based on complex potentials for distributions of dislocations along curved cracks is used to solve multiple curved crack problems in plane elasticity. The method allows evaluation of the interaction between curved cracks. A crack problem is reduced to a system of singular integral equations and the crack curve length is taken as the coordinate in the associated integral equations. A crack is then mapped on the real axis in an interval (-a, a), where 2a is the length of crack and the original singular integral equations are transformed accordingly. The method allows cracks with a general curvature and is not restricted to slightly curved crack configurations. The resulting singular integral equation system is solved through Gauss quadrature. A few numerical examples of problems with two cracks are given and crack interaction, i.e., the shielding effect of a curved crack surrounding by another, is also studied. (C) 2004 Published by Elsevier Ltd.
机译:为了解决平面弹性中的多个弯曲裂纹问题,使用了一种基于复杂电位的弯曲裂纹沿位错分布的方法。该方法可以评估弯曲裂纹之间的相互作用。裂纹问题被简化为奇异积分方程组,并且裂纹曲线的长度被视为相关积分方程的坐标。然后将裂纹以一个间隔(-a,a)映射到实轴上,其中2a是裂纹的长度,原始奇异积分方程式将相应地转换。该方法允许裂纹具有大致曲率,并且不限于轻微弯曲的裂纹构造。由此产生的奇异积分方程组通过高斯求积法求解。给出了两个裂纹问题的几个数值示例,并研究了裂纹的相互作用,即,一个弯曲裂纹被另一个裂纹所包围的屏蔽作用。 (C)2004由Elsevier Ltd.出版

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