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Modeling of fatigue crack propagation using dual boundary element method and Gaussian Monte Carlo method

机译:用双边界元法和高斯蒙特卡洛法对疲劳裂纹扩展进行建模

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摘要

This paper studies the modeling of fatigue crack propagation on a multiple crack site of a finite plate using deterministic and probabilistic methods. Stress intensity factor has been calculated by the combined deterministic approach of the dual boundary element method (DBEM) and the probabilistic approach of the Gaussian Monte Carlo method. The Gaussian Monte Carlo method has been incorporated to simulate the random process of the fatigue crack propagation. A finite plate of aluminum alloy 2024-T3 with a thickness of 1.6 mm and 14 holes is analyzed and the fatigue life of the plate is predicted by following a linear elastic law of fracture mechanics. The results of fatigue life predicted by DBEM-Monte Carlo method are in good agreement with experimental ones. The same approach is also applied to two other engineering applications of a gear tooth and a bracket.
机译:本文使用确定性和概率方法研究了在有限板的多个裂纹位置上疲劳裂纹扩展的模型。应力强度因子是通过双重边界元方法(DBEM)的确定性方法和高斯蒙特卡洛方法的概率方法相结合来计算的。高斯蒙特卡罗方法已被纳入模拟疲劳裂纹扩展的随机过程。分析了厚度为1.6毫米,有14个孔的铝合金2024-T3有限板,并通过遵循断裂力学的线性弹性定律预测了该板的疲劳寿命。 DBEM-Monte Carlo方法预测的疲劳寿命结果与实验结果吻合良好。同样的方法也适用于齿轮齿和托架的其他两个工程应用。

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