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首页> 外文期刊>ASCE-ASME Journal of Risk and Uncertainty in Engineering Systems, Part B. Mechanical Engineering >The Reliability of a Component Under Several Distributed Cyclic Numbers at the Corresponding Constant Cyclic Stress Levels
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The Reliability of a Component Under Several Distributed Cyclic Numbers at the Corresponding Constant Cyclic Stress Levels

机译:在相应的恒定循环应力水平下若干分布循环数字下部件的可靠性

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摘要

The probabilistic stress-number of cycles curve (P-S-N curve) approach is widely accepted for describing the fatigue strengths of materials. It is also a widely accepted fatigue theory for determining the reliability of a component under fatigue loadings. However, it is an unsolved issue in the P-S-N curve approach that the calculation of reliability of a component under several distributed cyclic numbers at the corresponding constant cyclic stress levels. Based on the commonly accepted concept of the equivalent fatigue damage, this paper proposes a new method to determine the reliability of the component under several distributed cyclic numbers at the corresponding constant cyclic stress levels. Four examples including two validation examples will be provided to demonstrate how to implement the proposed method for reliability calculation under such fatigue cyclic loading spectrum. The relative errors in validation examples are very small. So, the proposed method can be used to evaluate the reliability of a component under several distributed cyclic number at different stress levels.
机译:循环曲线(P-S-N曲线)方法的概率应力次数被广泛接受用于描述材料的疲劳强度。它也是用于确定疲劳载荷下组件的可靠性的广泛接受的疲劳理论。然而,它是P-S-N曲线的未解决问题,即在相应的恒定循环应力水平下计算若干分布循环数下的组件的可靠性。基于相同疲劳损伤的常见概念,本文提出了一种新方法,以确定在相应的恒定循环应力水平下的几个分布循环数下的组件的可靠性。将提供包括两个验证实施例的四个示例,以演示如何在这种疲劳循环加载谱系下实施如何实现所提出的可靠性计算方法。验证示例中的相对误差非常小。因此,所提出的方法可用于评估在不同应力水平的若干分布循环数下的组件的可靠性。

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