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首页> 外文期刊>Reliability Engineering & System Safety >Solving binary-state multi-objective reliability redundancy allocation series-parallel problem using efficient epsilon-constraint, multi-start partial bound enumeration algorithm, and DEA
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Solving binary-state multi-objective reliability redundancy allocation series-parallel problem using efficient epsilon-constraint, multi-start partial bound enumeration algorithm, and DEA

机译:使用有效的epsilon约束,多起点偏界枚举算法和DEA求解二态多目标可靠性冗余分配串并联问题

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摘要

In this paper, a procedure based on efficient epsilon-constraint method and data envelopment analysis (DEA) is proposed for solving binary-state multi-objective reliability redundancy allocation series-parallel problem (MORAP). In first module, a set of qualified non-dominated solutions on Pareto front of binary-state MORAP is generated using an efficient epsilon-constraint method. In order to test the quality of generated non-dominated solutions in this module, a multi-start partial bound enumeration algorithm is also proposed for MORAP. The performance of both procedures is compared using different metrics on well-known benchmark instance. The statistical analysis represents that not only the proposed efficient epsilon-constraint method outperform the multi-start partial bound enumeration algorithm but also it improves the founded upper bound of benchmark instance. Then, in second module, a DEA model is supplied to prune the generated non-dominated solutions of efficient epsilon-constraint method. This helps reduction of non-dominated solutions in a systematic manner and eases the decision making process for practical implementations.
机译:本文提出了一种基于有效ε约束方法和数据包络分析(DEA)的程序来解决二态多目标可靠性冗余分配串并联问题(MORAP)。在第一个模块中,使用有效的epsilon约束方法在二元态MORAP的Pareto前沿生成一组合格的非控制解。为了测试该模块中生成的非支配解的质量,还提出了一种针对MORAP的多起点部分绑定枚举算法。在众所周知的基准实例上,使用不同的指标来比较这两个过程的性能。统计分析表明,所提出的有效ε约束方法不仅优于多起点部分边界枚举算法,而且改善了基准实例的确定上限。然后,在第二个模块中,提供一个DEA模型以修剪生成的有效epsilon约束方法的非支配解。这有助于系统地减少非主要解决方案,并简化实际实施的决策过程。

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