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Redundancy allocation problem for k-out-of-n systems with a choice of redundancy strategies

机译:选择冗余策略的n出k个系统的冗余分配问题

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To increase the reliability of a specific system, using redundant components is a common method which is called redundancy allocation problem (RAP). Some of the RAP studies have focused on k-out-of-n systems. However, all of these studies assumed predetermined active or standby strategies for each subsystem. In this paper, for the first time, we propose a k-out-of-n system with a choice of redundancy strategies. Therefore, a k-out-of-n series–parallel system is considered when the redundancy strategy can be chosen for each subsystem. In other words, in the proposed model, the redundancy strategy is considered as an additional decision variable and an exact method based on integer programming is used to obtain the optimal solution of the problem. As the optimization of RAP belongs to the NP-hard class of problems, a modified version of genetic algorithm (GA) is also developed. The exact method and the proposed GA are implemented on a well-known test problem and the results demonstrate the efficiency of the new approach compared with the previous studies.
机译:为了增加特定系统的可靠性,使用冗余组件是一种常见的方法,称为冗余分配问题(RAP)。一些RAP研究集中在n个系统中。但是,所有这些研究都为每个子系统假定了预定的活动或备用策略。在本文中,我们首次提出了一种具有冗余策略选择的k-out-of-n系统。因此,当可以为每个子系统选择冗余策略时,可以考虑采用n出k的n串并联系统。换句话说,在所提出的模型中,冗余策略被认为是一个附加的决策变量,并且基于整数规划的精确方法被用于获得问题的最优解。由于RAP的优化属于NP-hard问题类别,因此还开发了遗传算法(GA)的改进版本。精确的方法和拟议的遗传算法在一个众所周知的测试问题上得以实现,结果证明了该新方法与以前的研究相比是有效的。

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