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Optimization of reliability redundancy allocation problem with component mixing and strategy selection for subsystems

机译:子系统组件混合和策略选择的可靠性冗余分配问题的优化

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The reliability-redundancy allocation problem (RRAP) is usually formulated based on two main assumptions, (1) using homogeneous components, and (2) having a predetermined redundancy strategy for each subsystem. In this article, both these restrictive assumptions are relaxed to create a more realistic problem. This leads to a new formulation of the problem with heterogeneous components. Moreover, an optimal strategy is developed for each, either active or cold standby, subsystem based on the mathematical model proposed herein. The reliability of standby subsystems is calculated using an exact Markov model. The proposed approach is tested on three different benchmark test problems. For solving the mathematical models, a parallel stochastic fractal search algorithm is developed. Comparison of the results obtained with similar studies previously reported demonstrates the advantages of the new RRAP model.
机译:可靠性冗余分配问题(RRAP)通常基于两个主要假设,(1)使用均匀组件,以及(2)对每个子系统具有预定的冗余策略。 在本文中,这两个限制性假设都放松以创造更现实的问题。 这导致了异构组分的新配方。 此外,基于本文所提出的数学模型,为每个主动或冷备份,子系统开发了最佳策略。 使用精确的马尔可夫模型计算备用子系统的可靠性。 在三种不同的基准测试问题上测试了所提出的方法。 为了解决数学模型,开发了一种并行随机分数算法。 以前报道的类似研究获得的结果的比较表明了新的RRAP模型的优势。

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