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首页> 外文期刊>International journal of computational methods >THREE-DIMENSIONAL SURFACE CRACK ANALYSIS OF ELASTIC HALF-SPACE UNDER ROLLING CONTACT LOAD
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THREE-DIMENSIONAL SURFACE CRACK ANALYSIS OF ELASTIC HALF-SPACE UNDER ROLLING CONTACT LOAD

机译:滚动接触载荷下弹性半空间的三维表面裂纹分析

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In this work a three-dimensional planar crack on the surface of elastic half-space was analyzed under rolling contact load. The stresses interior to an elastic half-space body under rolling contact load and those produced by an infinitesimal displacement jump loop for the elastic half-space body were used to reduce the planar crack problem to the solution of a system of two-dimensional hypersingular integral equations with unknown displacement jump. The ideas of finite element discretization were employed to construct numerical solution schemes for solving the integral equations. An appropriate treatment of the associated hypersingular integral in the numerical solution to the integral equations was proposed in Hadamard's finite-part integral sense. The numerical results showed that the present procedure yields solutions with high accuracies. The stress intensity factors near the crack front edge under rolling contact load were indicated in graphical form with varying the crack shape, the radius of rolling contact zone and the friction coefficients,respectively. In addition, the influence of the lubricant infiltrating the crack surfaces on the crack propagation was also discussed in the paper.
机译:在这项工作中,在滚动接触载荷下分析了弹性半空间表面上的三维平面裂纹。弹性半空间体在滚动接触载荷下的内部应力以及由弹性半空间体的无穷小位移跳跃环产生的应力被用于将平面裂纹问题减少到二维超奇异积分系统的解位移跳跃未知的方程。运用有限元离散化的思想来构造用于求解积分方程的数值求解方案。在哈达玛的有限部分积分意义上,提出了对积分方程数值解中相关超奇异积分的适当处理。数值结果表明,该方法可以产生高精度的解。以图形形式表示了在滚动接触载荷作用下裂纹前缘附近的应力强度因子,其中分别改变了裂纹的形状,滚动接触区的半径和摩擦系数。此外,还讨论了润滑剂渗入裂纹表面对裂纹扩展的影响。

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