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首页> 外文期刊>Reliability engineering & system safety >Availability analysis and cost optimization of a repairable system with a mix of active and warm-standby components in a shock environment
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Availability analysis and cost optimization of a repairable system with a mix of active and warm-standby components in a shock environment

机译:在冲击环境中对混合了主用和热备用组件的可修复系统进行可用性分析和成本优化

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摘要

The mixed redundancy strategy is a recently introduced powerful redundancy technique for improving system reliability. So far, the performance of the mixed redundancy strategy is just analyzed in systems with cold standby components. In the present study, for the first time, a 1-out-of-n:G repairable system under the mixed redundancy strategy with warm-standby components is investigated. Furthermore, it is assumed that the system and all its components are under environmental shocks, where components may deteriorate by internal wear or the arrival of external shocks. The active and standby components are exposed to the external shocks imposed by two different resources, and their arrivals are governed by Markovian arrival processes. Therefore, the system's behavior is modeled by a Markov chain approach, and some performance measures are derived according to matrix-analytic procedure. Besides, an age-dependent maintenance strategy is applied to the proposed system, and a cost optimization problem is formulated to obtain the optimal system replacement time. Finally, to justify the presented method, two numerical examples are studied. The first one aims to illustrate the performance of the system in both transient and stationary regimes. The second example tries to deal with availability and cost objective functions while finding the optimum replacement time.
机译:混合冗余策略是最近推出的一种强大的冗余技术,用于提高系统可靠性。到目前为止,混合冗余策略的性能只是在具有冷备用组件的系统中进行了分析。本研究首次研究了暖备用组件混合冗余策略下的1/of-n:G可修复系统。此外,假设系统及其所有组件都处于环境冲击之下,其中组件可能会因内部磨损或外部冲击的到来而恶化。活动和备用组件暴露在两种不同资源施加的外部冲击下,它们的到达由马尔可夫到达过程控制。因此,通过马尔可夫链方法对系统的行为进行建模,并根据矩阵分析过程推导出一些性能度量。此外,对所提系统采用与年龄相关的维护策略,并提出成本优化问题,以获得最优的系统更换时间。最后,为了证明所提方法的合理性,研究了两个数值算例。第一个旨在说明系统在瞬态和稳态状态下的性能。第二个示例尝试处理可用性和成本目标函数,同时找到最佳更换时间。

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