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APPLICATIONS OF THE MONTE CARLO METHOD FOR ESTIMATING THE RELIABILITY OF COMPONENTS UNDER MULTIPLE CYCLIC FATIGUE LOADINGS

机译:蒙特卡罗方法在多循环疲劳载荷下估算部件可靠性的应用

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In reliability-based mechanical design, reliability replaces the traditional factor of safety as the measurement index of the safety of mechanical components. More than 90% of metal components under cyclic fatigue loadings in industries fail because of fatigue. The P-S-N curve fatigue theory (Probability - Stress level - Number of cycles) is one of the current important fatigue theories. It is very important to know how to determine the reliability of components under different loading-induced cyclic stresses for reliability-based mechanical design. The Monte Carlo method is a powerful numerical simulation in almost every field such as optimization, numerical integration, and generating draws from a probability distribution. Literature reviews show the Monte Carlo method is successfully implemented to estimate the reliability of components under single loading-induced cyclic stress. However, there is little literature about implementing the Monte Carlo method to estimate the reliability of components under multiple loading-induced cyclic stress by using the P-S-N curve fatigue theory. The purpose of this paper is to develop a new Monte Carlo computational algorithm to calculate the reliability of components under several cyclic loadings using the P-S-N curve fatigue theory. Two key concepts in the widely-accepted Miner rule in fatigue theory are that fatigue damage is linear cumulative and the fatigue damage because of different cyclic stress is independent. Based on these two key concepts, this paper has successfully developed a new Monte Carlo computational algorithm to calculate the reliability of components under multiple loading-induced cyclic stresses using the P-S-N curve fatigue theory. The results obtained by the developed computational algorithm is validated by results obtained from two published methods. The results by the developed computational algorithm is again validated by the K-D probabilistic model. Based on validation studies, the relative differences in the results between the proposed method and the published methods are in the range of 0.66% to 2.98%. Therefore, the developed Monte Carlo computational algorithm is validated and can provide an acceptable estimation of the reliability of components under several cyclic fatigue loadings using the P-S-N curve fatigue theory.
机译:在基于可靠性的机械设计中,可靠性取代了传统的安全因子作为机械部件安全的测量指标。由于疲劳,在行业的循环疲劳负荷下,超过90%的金属部件失败。 P-S-N曲线疲劳理论(概率 - 应力水平 - 循环次数)是当前重要的疲劳理论之一。知道如何确定如何确定不同负载诱导的基于可靠性机械设计的循环应力下的组件的可靠性。 Monte Carlo方法是几乎每个领域的强大的数值模拟,例如优化,数值集成以及从概率分布中产生绘制。文献评论显示Monte Carlo方法成功实施,以估算单一负载诱导的循环应力下的组件的可靠性。然而,存在关于实现该蒙特卡洛方法通过使用在P-S-N曲线疲劳理论来估算多工诱导的循环应力下部件的可靠性小文献。本文的目的是开发一种新的Monte Carlo计算算法,以计算使用P-S-N曲线疲劳理论在若干循环负载下的组件的可靠性。疲劳理论中广泛接受的矿工规则中的两个关键概念是疲劳损坏是线性累积和由于循环应力不同的疲劳损坏是独立的。基于这两个关键概念,本文已成功开发出一种新的蒙特卡罗计算算法,以计算使用P-S-N曲线疲劳理论在多重加载诱导的循环应力下的组件的可靠性。通过从两个已发布的方法获得的结果验证了由开发的计算算法获得的结果。由K-D概率模型再次验证开发的计算算法的结果。基于验证研究,所提出的方法与已发表方法之间的结果的相对差异在0.66%至2.98%的范围内。因此,显影的蒙特卡罗计算算法进行验证,并且可以根据使用P-S-N曲线疲劳理论几个循环疲劳负载提供的组件的可靠性可以接受的估计。

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