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P-S-N/P-F-L Curve Approach Using Three-Parameter Weibull Distribution for Life and Fatigue Analysis of Structural and Rolling Contact Components

机译:使用三参数威布尔分布的P-S-N / P-F-L曲线法进行结构和滚动接触部件的寿命和疲劳分析

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摘要

In almost all cases of the estimation of fatigue limit for structural materials and bearing steels, the practice of using S-N curves obtained by plotting the applied stress against the number of stress cycles has been continuing to date. It usually takes into account the probabilistic approach of dealing with the stress or force life for only median life. Therefore, a new approach to life estimation and the fatigue limit concept is proposed by using a three-parameter Weibull distribution consisting of a minimum life as the third parameter with a normalized constant Weibull slope m (Shimizu (4)). The values of m obtained in the previous paper from life tests for bearing steel were found to be in the range of m = 1.3 to 1.8. In this article, a constant mean value, m = 1.5, is used for the analysis and is considered to be independent of the life distributions for any given experimental stress levels. It is made clear that the stress or load life exponent of the P-S-N/P-F-L (probabilistic stress/force life) curve has a constant value for any probability of failures and that it depends on the Weibull slope.
机译:在估计结构材料和轴承钢疲劳极限的几乎所有情况下,使用S-N曲线的实践一直在进行,这种S-N曲线是通过将施加的应力与应力循环数作图而得出的。通常只考虑中位寿命处理压力或强迫寿命的概率方法。因此,提出了一种新的寿命估计方法和疲劳极限概念,该方法采用了以最小寿命作为第三参数的三参数威布尔分布,并具有标准化的恒定威布尔斜率m(Shimizu(4))。从前一篇论文中通过轴承钢的寿命测试获得的m值在m = 1.3到1.8的范围内。在本文中,使用恒定平均值m = 1.5进行分析,并认为该平均值与任何给定实验应力水平下的寿命分布无关。很明显,P-S-N / P-F-L曲线的应力或载荷寿命指数(概率应力/力寿命)对于任何失效概率都具有恒定值,并且取决于威布尔斜率。

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