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A stochastic theory for the problem of multiple surface crack coalescence

机译:多表面裂纹合并问题的随机理论

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This paper presents a kinetic theory of fatigue surface cracking processes that takes fully into account the crack coalescence phenomenon. We derive a balance equation for the crack density function in a one dimensional phase space similar to the Boltzmann equation for gases. The equation is solved numerically by a finite-difference method and the results are compared with a more classical Monte-Carlo simulation. The fatigue life probability distribution is calculated by assuming that failure occurs when cracks larger than a given critical size appear. [References: 32]
机译:本文介绍了疲劳表面开裂过程的动力学理论,该理论充分考虑了裂纹的聚结现象。我们导出了一维相空间中裂纹密度函数的平衡方程,类似于气体的玻耳兹曼方程。用有限差分法对方程进行数值求解,并将结果与​​更为经典的蒙特卡洛模拟进行比较。疲劳寿命概率分布是通过假设当出现大于给定临界尺寸的裂纹时发生破坏而计算出的。 [参考:32]

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