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Reliability of k-out-of-n Cold Standby Systems with Rayleigh Distributions

机译:具有瑞利分布的n出k备用冷待机系统的可靠性

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Many fielded systems use cold standby redundancy as an effective design strategy for improving system reliability. However, methods for analyzing the reliability of k-out-of-n cold standby systems, particularly with components having age-dependent hazard (failure) rates, are limited. In this paper, using the concepts of counting processes, we propose an efficient approximate method to evaluate the reliability of k-out-of-n cold standby systems. This proposed method considers Rayleigh distributions for component life times and the effects of switch failures on system reliability. The main advantage of this counting process-based method is that it reduces a complex problem involving multiple integrals into an equivalent simple problem involving one-dimensional convolution integrals. We further eliminate the need for one-dimensional convolution integrals using approximate closed-form expressions for computing the distribution of sum of Rayleigh distributed random variables. Hence, we show that all steps involved in evaluating the reliability of k-out-of-n cold standby system with components having Rayleigh operational failure time distributions are simple and straightforward. We illustrate the proposed method and its computational efficiency and accuracy using a numerical example.
机译:许多现场系统使用冷备用冗余作为提高系统可靠性的有效设计策略。但是,分析n出n的冷备用系统(尤其是具有随年龄变化的危险(故障)率的组件)的可靠性的方法受到限制。在本文中,使用计数过程的概念,我们提出了一种有效的近似方法来评估k个n之外的n个冷备用系统的可靠性。该方法考虑了部件寿命的瑞利分布以及开关故障对系统可靠性的影响。这种基于计数过程的方法的主要优点是,它可以将涉及多个积分的复杂问题简化为涉及一维卷积积分的等效简单问题。我们进一步消除了使用近似封闭形式的表达式来计算瑞利分布随机变量之和分布的一维卷积积分的需求。因此,我们表明,使用具有Rayleigh操作故障时间分布的组件来评估n出k的n个冷备用系统的可靠性时涉及的所有步骤都是简单明了的。我们通过一个数值示例来说明所提出的方法及其计算效率和准确性。

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