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Probabilistic Finite Element for Fracture Mechanics

机译:断裂力学的概率有限元

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This paper presents a probabilistic methodology for fracture mechanics analysis of cracked structures. The main focus is on probabilistic aspect which related the nature of crack in material. The methodology involves finite element analysis; statistical models for uncertainty in material properties, crack size, fracture toughness and loads; and standard reliability methods for evaluating probabilistic characteristics of fracture parameter. When a crack is observed, the problem is to know whether it is suitable to repair the structure as a priority or if it can be justified that an accident will not occur. Therefore, the probabilistic analysis can provide the failure probability knowing that there is a crack and that the load can reach accidental values defined in a particular range. The probability of failure caused by uncertainties related to loads and material properties of the structure is estimated using Monte Carlo simulation technique. Numerical examples are presented to show that probabilistic methodology based on Monte Carlo simulation provides accurate estimates of failure probability for use in fracture mechanics.
机译:本文提出了一种用于裂纹结构断裂力学分析的概率方法。主要关注与材料裂纹性质有关的概率问题。该方法包括有限元分析。材料特性,裂纹尺寸,断裂韧性和载荷不确定性的统计模型;评估断裂参数概率特征的标准可靠性方法。当观察到裂缝时,问题是要知道是否适合优先维修结构,或者是否有理由不发生事故。因此,概率分析可以知道出现裂纹并且载荷可以达到特定范围内定义的意外值,从而提供故障概率。使用蒙特卡洛模拟技术估算了与结构的载荷和材料特性相关的不确定性导致的失效概率。数值算例表明,基于蒙特卡洛模拟的概率方法为断裂力学中的失效概率提供了准确的估计。

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