Exact equations for the reliability and meantime to failure of 1-out-of-n cold-standby system with imperfect switching

S. T. A. Niaki, A. Yaghoubi
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引用次数: 2

Abstract

Standby redundancy is a common and fundamental technique for increasing the reliability and availability of various systems. Cold-standby state is one of the most important strategies that are well used in non-repairable systems and plays an important role in mission-critical systems reliability, such as space exploration and satellite systems. In this paper, closed-form equations are derived using the Markov method to calculate the reliability function and the meantime to failure of a 1-out-of-n cold-standby system with non-repairable components under imperfect switching. While it is assumed that the failures of the switch and its associated active components are independent of each other, a constant failure rate is considered for the components and an increasing constant failure rate for the switch as it is used more frequently. In the end, numerical examples are solved for a system with various numbers of components to demonstrate the application of the closed-form equations.
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具有不完全切换的n取1冷备用系统可靠性和失效时间的精确方程
备用冗余是提高各种系统的可靠性和可用性的常用和基本技术。冷备用状态是不可修复系统中最重要的策略之一,在空间探测和卫星系统等关键任务系统的可靠性中发挥着重要作用。本文利用马尔可夫方法推导了一个具有不可修复部件的n取1冷备用系统在不完全切换条件下的可靠性函数和失效的闭合方程。虽然假设开关及其相关有源组件的故障彼此独立,但组件的故障率是恒定的,并且随着开关的使用频率越来越高,开关的故障率也越来越高。最后,对一个具有不同数量分量的系统进行了数值求解,以证明闭式方程的应用。
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来源期刊
Journal of Optimization in Industrial Engineering
Journal of Optimization in Industrial Engineering Engineering-Industrial and Manufacturing Engineering
CiteScore
2.90
自引率
0.00%
发文量
0
审稿时长
32 weeks
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