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Evaluation of the T-stress for multiple cracks in an elastic half-plane using singular integral equation and Green’s function method

机译:使用奇异积分方程和格林函数方法评估弹性半平面中多个裂纹的T应力

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This paper studies the T-stress problem for multiple cracks in an elastic half-plane using the singular integral equation and Green’s function method. In the relevant perturbation field, the boundary of the elastic half-plane is traction free. In the solution, the complex potentials are decomposed into two parts, the principal part and the complementary part. The principal part of the complex potentials is derived from dislocation distributions along the crack faces. The role of the complementary part is to eliminate the traction along the boundary of half-plane caused by the principal part. Finally, a singular integral equation is formulated in which the dislocation distributions are unknown function. The explicit formulae for evaluating the stress intensity factors and the T-stresses at the crack tips are provided. Several numerical examples are presented.
机译:本文使用奇异积分方程和格林函数方法研究了弹性半平面中多个裂纹的T应力问题。在相关的扰动场中,弹性半平面的边界没有牵引力。在解决方案中,复杂的电势分解为两个部分,主要部分和互补部分。复杂电位的主要部分来自沿裂纹面的位错分布。互补部分的作用是消除主体部分引起的沿半平面边界的牵引力。最后,建立了一个奇异积分方程,其中位错分布是未知函数。提供了用于评估裂纹尖端处的应力强度因子和T应力的明确公式。给出了几个数值示例。

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