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Inference on the reliability of Weibull distribution with multiply Type-I censored data

机译:用多重I型删失数据推断Weibull分布的可靠性

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摘要

In this paper, we focus on the reliability of Weibull distribution under multiply Type-I censoring, which is a general form of Type-I censoring. In multiply Type-I censoring in this study, all units in the life testing experiment are terminated at different times. Reliability estimation with the maximum likelihood estimate of Weibull parameters is conducted. With the delta method and Fisher information, we propose a confidence interval for reliability and compare it with the bias-corrected and accelerated bootstrap confidence interval. Furthermore, a scenario involving a few expert judgments of reliability is considered. A method is developed to generate extended estimations of reliability according to the original judgments and transform them to estimations of Weibull parameters. With Bayes theory and the Monte Carlo Markov Chain method, a posterior sample is obtained to compute the Bayes estimate and credible interval for reliability. Monte Carlo simulation demonstrates that the proposed confidence interval outperforms the bootstrap one. The Bayes estimate and credible interval for reliability are both satisfactory. Finally, a real example is analyzed to illustrate the application of the proposed methods. (C) 2016 Elsevier Ltd. All rights reserved.
机译:在本文中,我们将重点放在多重I型审查下的Weibull分布的可靠性,这是I型审查的一般形式。在这项研究中,在进行多次I型审查时,寿命测试实验中的所有单元都在不同的时间终止。进行具有威布尔参数最大似然估计的可靠性估计。利用delta方法和Fisher信息,我们提出了可靠性的置信区间,并将其与经偏置校正和加速的自举置信区间进行比较。此外,考虑了一种涉及可靠性专家判断的方案。开发了一种方法,可以根据原始判断生成扩展的可靠性估计,并将其转换为威布尔参数的估计。使用贝叶斯理论和蒙特卡洛马尔可夫链方法,获得后验样本以计算贝叶斯估计和可信区间的可靠性。蒙特卡洛模拟表明,所提出的置信区间优于自举区间。可靠性的贝叶斯估计和可信区间均令人满意。最后,分析了一个真实的例子来说明所提出方法的应用。 (C)2016 Elsevier Ltd.保留所有权利。

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