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Transient Analysis of a k-out-of-n:G System with N-Policy, Repairmen's Multiple Vacations, and Redundant Dependency

机译:具有N策略,修理工的多重休假和冗余依赖性的k-out-of-n:G系统的瞬态分析

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This paper analyzes a k-out-of-n:G repairable system with N-policy, repairmen's multiple synchronous vacations, and redundant dependency. When there is no failed component in the system, the repairmen leave for a vacation, the duration of which follows a phase type distribution. Upon returning from vacation, they should take another vacation if there are less than.. failed components waiting in the system. This pattern continues until at least.. failed components are waiting. Moreover, the redundant dependency which is a special kind of failure dependency is taken into account in the multicomponent system. Under such assumptions, the availability, the rate of occurrence of failures, and the reliability of the system are derived in transient regime by applying the quasi-birth-and-death process. Furthermore, the Runge-Kutta method is carried out to numerically discuss the time-dependent behavior of the system reliability measures. Finally, a special case of the system is presented to show the validity of our model.
机译:本文分析了具有N策略,修理工的多个同步休假和冗余依赖关系的k-out-of-n:G可修复系统。当系统中没有发生故障的组件时,维修人员将休假,其工期遵循阶段类型分布。从休假返回后,如果系统中等待的组件少于..,则应再次休假。这种模式一直持续到至少..个故障组件正在等待。此外,在多组件系统中考虑到了冗余依赖性,它是一种特殊的故障依赖性。在这种假设下,通过应用准生死过程,可以在瞬态状态下得出系统的可用性,故障发生率和系统可靠性。此外,使用Runge-Kutta方法对系统可靠性测度的时间相关行为进行了数值讨论。最后,给出了系统的一种特殊情况,以证明我们模型的有效性。

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