有限数据下贝叶斯应力-强度可靠性估计的模型鲁棒性分析

E. Chiodo
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引用次数: 3

摘要

本文讨论了“应力-强度”可靠性模型作为一种非常有效的可靠性评估方法。考虑到不可避免的模型不确定性,强调了其鲁棒性。可靠性模型的这种不确定性是现代部件的一个关键特征,其特点是高度的技术创新和/或可靠性,因此是有限的现场数据。这在许多电力系统应用中都有发生,如与绝缘元件相关的应用,这是本文研究的重点对象。特别是,当正态或对数正态模型适用于应力和强度时,这里说明了用于估计上述模型的贝叶斯推理方法。通过广泛的数值模拟,对这些估计器在各种参数值下的性能进行了实证分析。结果表明,贝叶斯估计不仅是有效的,而且具有很强的“鲁棒性”。实际上,为了对偏离基本模型分布(例如,假设威布尔分布而不是应力和强度的对数正态分布)的情况进行鲁棒性分析,进行了许多模拟。对于非常小的样本量,效率和鲁棒性非常好,这是上述应用中非常理想的特性。
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Model robustness analysis of a Bayes stress-strength reliability estimation with limited data
The “stress-strength” reliability model is discussed in the paper as a very efficient method for reliability assessment. Emphasis is given to its robustness, in view of unavoidable model uncertainty. Such uncertainty on reliability models is a key feature of modern components, characterized by a high degree of technological innovations and/or reliability, and so by a limited amount of field data. This occurs for many power system applications, as those related to insulation components, which are the key object of the studies of the paper. In particular, here a Bayesian inference method for the estimation of the above model is illustrated, when Normal or Lognormal models hold for stress and strength. The performance of these estimators are empirically analysed through extensive numerical simulations under a wide range of parameter values. All the results show not only the efficiency of Bayes estimation but also its being strongly "robust". Indeed, many simulations were performed in order to develop a robustness analysis with respect to departures from basic model distributions (e.g. assuming Weibull distributions instead of Lognormal ones for stress and strength). Efficiency and robustness are excellent for very small sample sizes, a very desirable property in view of the above applications.
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