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New repairable system model with two types repair based on extended geometric process

机译:基于扩展几何过程的两类修复的新可修复系统模型

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摘要

A simple repairable system with one repairman is considered. As the system working age is up to a specified time T, the repairman will repair the component preventively, and it will go back to work as soon as the repair finished. When the system failure, the repairman repair it immediately. The time interval of the preventive repair and the failure correction is described with the extended geometric process. Different from the available replacement policy which is usually based on the failure number or the working age of the system, the bivariate policy (T, N) is considered. The explicit expression of the long-run average cost rate function C(T, N) of the system is derived. Through alternatively minimize the cost rate function C(T, N), the optimal replacement policy (T*, N*) is obtained, and it proves that the optimal policy is unique. Numerical cases illustrate the conclusion, and the sensitivity analysis of the parameters is carried out.
机译:考虑一种只有一名修理工的简单可修复系统。当系统的使用寿命达到指定的时间T时,维修人员将进行预防性维修,并且一旦维修完成,它将恢复工作。当系统出现故障时,修理工会立即对其进行维修。通过扩展的几何过程描述了预防性维修和故障纠正的时间间隔。与通常基于系统的故障数或工作寿命的可用替换策略不同,考虑了双变量策略(T,N)。得出了系统的长期平均成本率函数C(T,N)的显式表达式。通过交替最小化成本率函数C(T,N),获得最优替换策略(T *,N *),证明最优策略是唯一的。数值算例说明了该结论,并对参数进行了敏感性分析。

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