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Reliability and availability analysis of standby systems with working vacations and retrial of failed components

机译:具有工作休假和重试故障组件的备用系统的可靠性和可用性分析

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摘要

In this paper, we consider a repairable system consisting of M primary components, S spare components, and a repairman. In cases where none of the components in the system is failed, the repairman leaves the system for multiple vacations. During a vacation period, the repairman lowers the repair rate rather than halting repairs together. The system does not include a waiting space. If a failed component finds the repairman free upon arrival, then it immediately occupies the repairman and is being repaired. If a failed component does not find a free repairman upon arrival, then it leaves the service area to join the retrial group (orbit) to try again for a repair. For this system, the matrix-analytic method is used to compute the steady-state availability. We develop the reliability function and mean-time-to-failure (MTTF) based on the Laplace transform technique. Numerical examples are given to assess the effects of system parameters on the system reliability, MTTF, and steady-state availability.
机译:在本文中,我们考虑一个由M个主要组件,S个备用组件和一个修理工组成的可修复系统。如果系统中的所有组件均未发生故障,则维修人员会离开系统进行多次休假。在休假期间,修理工会降低修理率,而不是一起停止修理。该系统不包含等待空间。如果发生故障的组件在到达时发现修理工有空,则它将立即占用修理工并正在修理。如果出现故障的组件在到达时找不到免费维修人员,则它将离开服务区域加入重试组(轨道),以再次尝试进行维修。对于该系统,使用矩阵分析方法来计算稳态可用性。我们基于拉普拉斯变换技术开发了可靠性函数和平均失效时间(MTTF)。给出了数值示例,以评估系统参数对系统可靠性,MTTF和稳态可用性的影响。

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