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Weibull analysis for normal/accelerated and fatigue random vibration test

机译:用于正常/加速和疲劳随机振动测试的威布尔分析

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In this paper, the formula to estimate the sample size n to perform a random vibration test is derived only from the desired reliability (R(t)). Then, the addressed n value is used to design the ISO16750-3 random vibration test IV for both normal and accelerated conditions. For the normal case, the applied random vibration stress (S) is modeled by using the Weibull stress distribution [W(s)]. Similarly, for the testing time (t), the Weibull time distribution [W(t)] is used to model its random behavior. For the accelerated case, by using the over-stress factor fitted from the W(t) and W(s) distributions, four accelerated scenarios are formulated with their corresponding testing's profiles. Additionally, from the W(s) analysis, the stress formulation to perform the fatigue and Mohr stress analysis is given. Since the given Weibull/fatigue formulation is general, then the formulas to determine the W(s) parameters, which correspond to any principal stresses values and/or vice versa, are given. Although the application is performed to demonstrate R(t) = 0.97 by testing only n(2) = 6 parts, the guidelines to use the values given in columns n, S, and t of the Weibull analysis table to generate several accelerated testing plans are given.
机译:在本文中,仅根据所需的可靠性(R(t))得出估算样本量n进行随机振动测试的公式。然后,将寻址的n值用于设计正常和加速条件下的ISO16750-3随机振动测试IV。对于正常情况,使用威布尔应力分布[W(s)]对施加的随机振动应力(S)进行建模。类似地,对于测试时间(t),威布尔时间分布[W(t)]用于对其随机行为建模。对于加速情况,通过使用根据W(t)和W(s)分布拟合的过应力因子,可以制定四个加速方案及其相应的测试曲线。此外,从W(s)分析中,给出了执行疲劳和莫尔应力分析的应力公式。由于给定的威布尔/疲劳公式是通用的,因此给出了确定W(s)参数的公式,该公式与任何主应力值相对应,反之亦然。尽管通过仅测试n(2)= 6个零件来执行该应用程序来证明R(t)= 0.97,但是使用Weibull分析表的n,S和t列中给出的值来生成多个加速测试计划的准则给出。

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