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Step Stress Accelerated Life Testing data analysis for repairable system using proportional intensity model

机译:使用比例强度模型的可修复系统的阶跃应力加速寿命测试数据分析

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Accelerated Life Testing (ALT) is used to obtain timely failure data to estimate life or reliability of the products under normal or special conditions. In the real situations, most failures at the system level are due to the failing of one component. The failed system is then repaired after the failure is detected. Most life data analysis of ALT addresses only non-repairable systems; no adequate data analysis of ALT has been found for repairable systems. This paper provides a statistical analysis of censored data obtained from Step Stress Accelerated Life Testing (SSALT) on a repairable system. A single accelerating variable with three stress levels is analyzed extensively. The stress change times in SSALT are fixed and the observed failure data are time-censored. In this paper, a “minimal repairing” approach for the repairable system is assumed. The Paw Law Process (PLP) is modeled to describe the reliability change process of the repairable system. Proportional Intensity (PI) regression model is then used to analyze failure data of the repairable system with covariates based on PLP. Based on cumulative intensity functions under different stress levels, a SSALT model for the repairable system is developed. Maximum Likelihood Estimates (MLE) and the log-likelihood function are derived, and a maximizing procedure is proposed. The effectiveness of the numerical algorithm is demonstrated through simulation studies.
机译:加速寿命测试(ALT)用于获取及时的故障数据,以估计产品在正常或特殊条件下的寿命或可靠性。在实际情况下,大多数系统级别的故障是由于一个组件的故障引起的。检测到故障后,将修复故障的系统。 ALT的大多数生命数据分析都只针对不可修复的系统。尚未找到可修复系统的ALT足够的数据分析。本文对可修复系统上从逐步应力加速寿命测试(SSALT)获得的检查数据进行了统计分析。广泛分析了具有三个应力水平的单个加速变量。 SSALT中的应力变化时间是固定的,观察到的故障数据是经过时间检查的。在本文中,假定了一种针对可修复系统的“最小修复”方法。对爪法过程(PLP)进行建模以描述可修复系统的可靠性更改过程。然后,使用比例强度(PI)回归模型来分析具有基于PLP的协变量的可修复系统的故障数据。基于不同应力水平下的累积强度函数,开发了可修复系统的SSALT模型。推导了最大似然估计(MLE)和对数似然函数,并提出了最大化程序。通过仿真研究证明了数值算法的有效性。

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