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Accelerated Life Test Plans for Repairable Systems With Multiple Independent Risks

机译:具有多重独立风险的可修复系统的加速寿命测试计划

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摘要

This paper proposes a Bayesian approach to planning an accelerated life test (ALT) for repairable systems with multiple $s$-independent failure modes. A power law process (PLP), that combines both proportional intensity (PI) and acceleration time (AT) approaches, is used for modeling the failure process of repairable systems under ALT. Based on the Bayesian $D$-optimality, and $Ds$-optimality, we develop optimal plans for ALT by invoking the general equivalence theorem. We also discuss the elicitation of prior distributions, and derive the expression of the Fisher information matrix. Finally, a case study on testing diesel automotive engines is presented to illustrate how to use the proposed planning principle to obtain the 2-stress-level optimal plan, and a compromise plan for 3-stress-level ALT.
机译:本文提出了一种贝叶斯方法来计划具有多个独立于$ s $的故障模式的可修复系统的加速寿命测试(ALT)。结合了比例强度(PI)和加速时间(AT)方法的幂律过程(PLP)用于对ALT下可修复系统的故障过程进行建模。基于贝叶斯$ D $-最优性和$ Ds $-最优性,我们通过调用一般等价定理来开发ALT的最优计划。我们还讨论了先验分布的启发,并推导了Fisher信息矩阵的表达式。最后,给出了一个测试柴油汽车发动机的案例研究,以说明如何使用建议的规划原理来获得2应力水平的最优方案和3应力水平ALT的折衷方案。

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