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Probabilistic fatigue crack growth using BEM and reliability algorithms

机译:使用BEM和可靠性算法的概率疲劳裂纹增长

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Fatigue and crack propagation are phenomena affected by high uncertainties, where deterministic methods fail to predict accurately the structural life. This paper aims at coupling reliability analysis with boundary element method (BEM) in modeling probabilistic fatigue crack growth. BEM has been recognized as an accurate and efficient numerical technique in modeling crack growth problems. The dual BEM approach was adopted to model crack growth. The couple BEM and reliability algorithms allows us to consider uncertainties during the crack propagation process. In addition, it calculates the probability of fatigue failure for complex structural geometry and loading. Two coupling procedures are considered: direct coupling of reliability and mechanical solver and indirect coupling by the response surface method. Numerical applications show the performance of the proposed models in lifetime assessment under uncertainties, where the direct method has shown faster convergence than response surface method.
机译:疲劳和裂纹繁殖是受高不确定性影响的现象,其中确定性方法未能准确预测结构寿命。本文旨在利用边界元法(BEM)耦合可靠性分析,以概率疲劳裂纹裂纹增长造型。 BEM已被认为是建模裂纹生长问题的准确有效的数值技术。采用双BEM方法模拟裂纹增长。这对BEM和可靠性算法允许我们考虑在裂缝传播过程中的不确定性。此外,它还计算复杂结构几何形状和装载的疲劳失效概率。考虑了两个耦合程序:通过响应面法的可靠性和机械求解器的直接耦合和间接耦合。数值应用显示在不确定性下终身评估中所提出的模型的性能,直接方法显示出比响应面法更快的收敛性。

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