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Reliability analysis of non-repairable systems modeled by dynamic fault trees with priority AND gates

机译:具有优先级AND门的动态故障树建模的不可修复系统的可靠性分析

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摘要

Many real-life systems are typically involved in sequence-dependent failure behaviors. Such systems can be modeled by dynamic fault trees (DFTs) with priority AND gates, in which the occurrence of the top events depends on not only combinations of basic events but also their failure sequences. To the author's knowledge, the existing methods for reliability assessment of DFTs with priority AND gates are mainly Markov-state-space-based, inclusion-exclusion-based, Monte Carlo simulation-based, or sequential binary decision diagram-based approaches. Unfortunately, all these methods have their shortcomings. They either suffer the problem of state space explosion or are restricted to exponential components time-to-failure distributions or need a long computation time to obtain a solution with a high accuracy. In this article, a novel method based on dynamic binary decision tree (DBDT) is first proposed. To build the DBDT model of a given DFT, we present an adapted format of the traditional Shannon's decomposition theorem. Considering that the chosen variable index has a great effect on the final scale of disjoint calculable cut sequences generated from a built DBDT, which to some extent determines the computational efficiency of the proposed method, some heuristic branching rules are presented. To validate our proposed method, a case study is analyzed. The results indicate that the proposed method is reasonable and efficient. Copyright (c) 2015 JohnWiley & Sons, Ltd.
机译:许多现实生活中的系统通常都涉及序列相关的故障行为。可以通过具有优先级AND门的动态故障树(DFT)对此类系统进行建模,其中顶级事件的发生不仅取决于基本事件的组合,还取决于其故障序列。据作者所知,现有的具有优先级AND门的DFT可靠性评估方法主要是基于马尔可夫状态空间,基于包含与排除,基于蒙特卡洛模拟或基于顺序二元决策图的方法。不幸的是,所有这些方法都有其缺点。它们要么遭受状态空间爆炸的问题,要么被限制在指数组件的失效时间分布上,或者需要较长的计算时间才能获得具有高精度的解决方案。本文首先提出了一种基于动态二进制决策树的新方法。为了构建给定DFT的DBDT模型,我们提出了传统的Shannon分解定理的一种适应格式。考虑到所选择的变量索引对从构建的DBDT生成的不相交可计算剪切序列的最终规模有很大影响,这在一定程度上决定了所提出方法的计算效率,提出了一些启发式分支规则。为了验证我们提出的方法,分析了一个案例研究。结果表明,该方法是合理有效的。版权所有(c)2015 JohnWiley&Sons,Ltd.

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