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Optimal maintenance strategy for multi-state systems with single maintenance capacity and arbitrarily distributed maintenance time

机译:单级维护容量和任意分布维护时间的多状态系统的最佳维护策略

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摘要

In engineering scenarios, failures of some components in a system may not always lead to the failure of an entire system. In such cases, the system can continuously operate while some components are being repaired. On the other hand, due to limited maintenance capacity, such as manpower and/or repair facility, maintenance actions can only be executed serially rather than in parallel. In this study, a new maintenance optimization problem for multi-state systems with single maintenance capacity is studied. The homogeneous continuous-time Markov process is used to characterize the deterioration of multi-state components in a system. In contrast to the exponential assumption for the distribution of maintenance time in most reported works, the time for each maintenance task can be arbitrarily distributed in our study. The embedded Markov chain is constructed to model the state transition process of a system by introducing decision epochs. Two optimization problems are formulated by treating either the stationary availability or the expected performance capacity of a system as an objective under the constraint of the average maintenance cost per unit time. The genetic algorithm is customized to resolve the resulting optimization problems. An illustrative example is given to demonstrate the effectiveness of the proposed method.
机译:在工程方案中,系统中某些组件的故障可能并不总是导致整个系统的故障。在这种情况下,系统可以连续运行,而一些部件正在修复。另一方面,由于维护能力有限,例如人力和/或维修设施,维护行动只能串行而不是并行执行。在本研究中,研究了具有单个维护容量的多状态系统的新维护优化问题。均匀连续时间马尔可夫工艺用于表征系统中多状态分量的劣化。与大多数报告的工作中的维护时间分发的指数假设相比,每个维护任务的时间可以在我们的研究中任意分发。构造嵌入式马尔可夫链以通过引入判定时期来模拟系统的状态转换过程。通过将系统的静止可用性或预期的性能容量视为每单位时间平均维护成本的限制,通过处理系统的预定可用性或预期性能容量来制定两个优化问题。遗传算法定制以解决所产生的优化问题。给出了说明性示例来证明所提出的方法的有效性。

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