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Fatigue damage prediction of short edge crack under various load: Direct Optimized Probabilistic Calculation

机译:各种载荷下短边裂缝的疲劳损伤预测:直接优化概率计算

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Fatigue crack propagation depends on a number and value of stress range cycles. This is a time factor in the course of reliability for the entire designed service life. Three sizes are important for the characteristics of the propagation of fatigue cracks - initial size, detectable size and acceptable size. The theoretical model of a fatigue crack progression can be based on a linear elastic fracture mechanics (uses Paris-Erdogan law). Depending on location of an initial crack, the crack may propagate in structural element (e.g. from the edge or from the surface under various load) that could be described by calibration functions. When determining the required degree of reliability, it is possible to specify the time of the first inspection of the construction which will focus on the fatigue damage. Using a conditional probability and Bayesian approach, times for subsequent inspections can be determined based on the results of the previous inspection. For probabilistic modelling of a fatigue crack progression was used the original and a new probabilistic method - the Direct Optimized Probabilistic Calculation ("DOProC"), which uses a purely numerical approach without any simulation techniques or approximation approach based on optimized numerical integration. Compared to conventional simulation techniques is characterized by greater accuracy and efficiency of the computation.
机译:疲劳裂纹扩展取决于许多和应力范围的周期值。这是在可靠性整个设计使用寿命过程中的时间因素。有三种尺寸的疲劳裂纹的传播特性的重要 - 初始尺寸,可检测的大小和可接受的尺寸。疲劳龟裂进展的理论模型可以基于线性弹性断裂力学(使用巴黎-埃尔多安定律)。取决于初始裂纹的位置,裂纹可能在结构元件传播(例如从边缘或从各种负载下的表面),可以通过校准功能来进行描述。当确定所要求的可靠性的程度,也能够指定将集中于疲劳破坏该结构的第一检查的时间。使用条件概率和贝叶斯方法,可以根据以往的检查结果来确定后续检查时间。对于疲劳龟裂进展的概率模型被使用的原始和新的概率方法 - 直接优化概率计算(“DOProC”),它采用一个纯数字的方法,而不基于优化数值积分任何模拟技术或逼近的方法。相比于传统的模拟技术的特点是更高的精度和计算的效率。

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