Fatigue Life Prediction of Structures with Interval Uncertainty

Michael Desch, M. Modares
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Abstract

A new method for reliable fatigue life prediction in metal structural components is developed which quantifies uncertainties using interval variables. Using this crack-initiation-based method, first, the uncertainties in laboratory test data for the fatigue failure of a structural detail are enumerated. This uncertainty quantification is performed through an interval-based enveloping procedure that relates the interval stress ranges to the number of cycles to failure. This will lead to the construction of an interval S-N relationship. Next, the uncertainties in field test data are enumerated in the extremum values of each stress range, as intervals, leading to the construction of interval stress ranges. For both the laboratory and field data uncertainty analyses, the mean stress effects are considered. Next, the interval damage accumulated over the duration of the field data is determined using the constructed interval S-N relationship and the obtained interval stress ranges. Then, the interval existing damage and interval remaining life are determined. Finally, as a conservative measure, the minimum remaining fatigue life is obtained in which, all uncertainties are considered. A numerical example illustrating the developed method is presented, and the results are compared with results obtained by both Monte Carlo simulation and optimization. Using this method, for the numerical example considered, it is shown that the results for bounds on the existing damage and the remaining fatigue life are sharp. Moreover, due to its set-based approach, the method is significantly more computationally efficient when compared with iterative procedures.
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具有区间不确定性的结构疲劳寿命预测
提出了一种利用区间变量量化不确定性的金属构件疲劳寿命可靠预测方法。利用这种基于裂纹萌生的方法,首先列举了结构细部疲劳破坏实验室试验数据中的不确定性。这种不确定性量化是通过一个基于区间的包络过程来实现的,该过程将区间应力范围与失效循环次数联系起来。这将导致构造一个区间S-N关系。然后,将现场试验数据中的不确定性以每个应力范围的极值作为区间,从而构建区间应力范围。对于实验室和现场数据的不确定性分析,均考虑了平均应力效应。接下来,利用构造的层间S-N关系和获得的层间应力范围,确定在现场数据持续时间内累积的层间损伤。然后,确定了层段现有损伤和层段剩余寿命。最后,在考虑所有不确定性的情况下,得到最小剩余疲劳寿命作为一种保守度量。最后给出了一个数值算例,并与蒙特卡罗模拟和优化的结果进行了比较。应用该方法对所考虑的数值算例进行了计算,结果表明该方法对现有损伤和剩余疲劳寿命的边界计算结果是清晰的。此外,由于其基于集合的方法,与迭代方法相比,该方法的计算效率显著提高。
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来源期刊
CiteScore
5.20
自引率
13.60%
发文量
34
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