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An optimal repair-replacement policy for a cold standby system with use priority

机译:具有使用优先级的冷备用系统的最佳维修更换策略

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In this paper, the maintenance problem for a cold standby system consisting of two dissimilar components and one repairman is studied. Assume that both component 1 and component 2 after repair follow geometric process repair and component 1 is given priority in use when both components are workable. Under these assumptions, using geometric process repair model, we consider a replacement policy N under which the system is replaced when the number of failures of component 1 reaches N. Our purpose is to determine an optimal replacement policy N* such that the average cost rate (i.e. the long-run average cost per unit time) of the system is minimized. The explicit expression for the average cost rate of the system is derived and the corresponding optimal replacement policy N* can be determined analytically or numerically. Finally, a numerical example is given to illustrate some theoretical results and the model applicability.
机译:本文研究了由两个不同部件和一个维修人员组成的冷备用系统的维护问题。假设修复后的组件1和组件2都遵循几何过程修复,并且当两个组件都可使用时,将优先使用组件1。在这些假设下,使用几何过程修复模型,我们考虑替换策略N,当组件1的故障数量达到N时,系统将在替换策略N下进行替换。我们的目的是确定最佳替换策略N *,以使平均成本率(例如,单位时间的长期平均成本)被最小化。得出系统平均成本率的显式表达式,并可以通过分析或数值确定相应的最佳替换策略N *。最后,通过算例说明了一些理论结果和模型的适用性。

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