首页> 外文期刊>Bulletin of Pure and Applied Sciences, Sec. E. Mathematics & statistics >AN OPTIMAL REPLACEMENT PROBLEM USING TWO MONOTONE PROCESSES
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AN OPTIMAL REPLACEMENT PROBLEM USING TWO MONOTONE PROCESSES

机译:使用两个单调过程的最佳替换问题

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This paper studies-a simple repairable system assuming that the system after repair is not as good as new' and also the successive working times form a decreasing a -series process and exposing to exponential failure law, while the successive repair times form an increasing geometric process and exposing to Weibull failure law. Under these assumptions we study an optimal replacement policy N under which we replace the system when the number of failures reaches N. We derive an explicit expression of the long-run. average cost per unit time and determine an optimal repair replacement policy N* such that the long run average cost per unit time is minimized. Numerical results are provided to support the theoretical results.
机译:本文研究了一个简单的可修复系统,它假定修复后的系统不如新系统好,而且连续工作时间形成一个递减的a系列过程并暴露于指数破坏定律,而连续修复时间形成一个递增的几何过程并暴露于威布尔破坏定律。在这些假设下,我们研究了最优替换策略N,在该策略下,当故障数量达到N时,我们将替换系统。我们得出了长期的明确表示。平均单位时间成本,并确定最佳的维修更换策略N *,以使单位时间的长期平均成本最小化。提供数值结果以支持理论结果。

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