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BIRNBAUM IMPORTANCE FOR CONSECUTIVE-k SYSTEMS

机译:连续k系统的BIRNBAUM重要性

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摘要

Reliability importance of components of various systems is an important part in the reliability study. In this paper Birnbaum-reliability importance (B-importance) of com ponents of three popular consecutive-type systems as consecutive-k-out-of-n: F-system, m-consecutive-k-out-of-n: F system and r-within-consecutive-k-out-of-n: F system is studied. The B-importance is studied when the survival probabilities of components of the system are Markov dependent. This study is based on conditional distribution of number of occurrences of failure runs of length k and number of occurrences of scanning windows of length k containing r failures in the sequence of Markov Bernoulli trials. Simplified formulae for calculation of B-importance of each component of the three consecutive-type systems are developed in terms of survival probabilities. To demon strate the simplicity of the derived results, numerical study is also included.%1250016.1-1250016.25
机译:各种系统组件的可靠性重要性是可靠性研究的重要组成部分。在本文中,三种流行的连续类型系统的组件的Birnbaum可靠性重要性(B重要性)为n个连续k个输出:F系统,m个连续k个n输出:F个系统和n中连续k的r:F系统。当系统各组成部分的生存概率与马尔可夫有关时,就研究了B重要性。这项研究基于Markov Bernoulli试验序列中条件为长度为k的失败运行次数和包含r次失败的长度为k的扫描窗口出现次数的条件分布。根据生存概率,开发了用于计算三个连续类型系统的每个组件的B重要性的简化公式。为了演示得出的结果的简单性,还包括数值研究。%1250016.1-1250016.25

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