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Evaluation and comparison of estimation methods for failure rates and probabilities

机译:失效率和概率估计方法的评估和比较

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摘要

An updated parametric robust empirical Bayes (PREB) estimation methodology is presented as an alternative to several two-stage Bayesian methods used to assimilate failure data from multiple units or plants. PREB is based on prior-moment matching and avoids multidimensional numerical integrations. The PREB method is presented for failure-truncated and time-truncated data. Erlangian and Poisson likelihoods with gamma prior are used for failure rate estimation, and Binomial data with beta prior are used for failure probability per demand estimation. Combined models and assessment uncertainties are accounted for. One objective is to compare several methods with numerical examples and show that PREB works as well if not better than the alternative more complex methods, especially in demanding problems of small samples, identical data and zero failures. False claims and misconceptions are straightened out, and practical applications in risk studies are presented.
机译:提出了一种更新的参数鲁棒经验贝叶斯(PREB)估计方法,以替代几种用于吸收来自多个单位或工厂的故障数据的两阶段贝叶斯方法。 PREB基于先验矩匹配,避免了多维数值积分。提出了PREB方法用于故障截断和时间截断的数据。 γ先验的Erlangian和Poisson似然率用于故障率估计,β先验的二项式数据用于按需求估计的故障概率。考虑了组合模型和评估不确定性。一个目标是将几种方法与数值示例进行比较,并显示PREB的效果甚至比替代的更复杂的方法更好,尤其是在要求小样本,数据相同和零故障的苛刻问题中。纠正了错误的主张和误解,并提出了在风险研究中的实际应用。

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