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首页> 外文期刊>Expert systems with applications >A multi-phase covering Pareto-optimal front method to multi-objective scheduling in a realistic hybrid flowshop using a hybrid metaheuristic
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A multi-phase covering Pareto-optimal front method to multi-objective scheduling in a realistic hybrid flowshop using a hybrid metaheuristic

机译:使用混合元启发式算法的现实混合流水车间中多目标覆盖的Pareto-最优前沿方法

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摘要

This paper considers the problem of sequence-dependent setup time hybrid flowshop scheduling with the objectives of minimizing the makespan and sum of the earliness and tardiness of jobs, and present a multi-phase method. In initial phase, the population will be decomposed into several subpopulations. In this phase we develop a random key genetic algorithm and the goal is to obtain a good approximation of the Pareto-front. In the second phase, for improvement the Pareto-front, non-dominant solutions will be unified as one big population. In this phase, based on the local search in Pareto space concept, we propose multi-objective hybrid metaheuristic. Finally in phase 3, we propose a novel method using e-con-straint covering hybrid metaheuristic to cover the gaps between the non-dominated solutions and improve Pareto-front. Generally in three phases, we consider appropriate combinations of multi-objective methods to improve the total performance. The hybrid algorithm used in phases 2 and 3 combines elements from both simulated annealing and a variable neighborhood search. The aim of using a hybrid metaheuristic is to raise the level of generality so as to be able to apply the same solution method to several problems. Furthermore, in this study to evaluate non-dominated solution sets, we suggest several new approaches. The non-dominated sets obtained from each phase and global archive sub-population genetic algorithm presented previously in the literature are compared. The results obtained from the computational study have shown that the multi-phase algorithm is a viable and effective approach.
机译:本文考虑了基于序列的建立时间混合流水车间调度问题,其目标是最大程度地减少工期和作业的早期性和延误性,并提出了一种多阶段方法。在初始阶段,人口将分解为几个亚群。在这一阶段,我们开发了一个随机密钥遗传算法,目标是获得帕累托前锋的良好近似。在第二阶段中,为了改进Pareto前沿的非优势解决方案,将其统一为一大人口。在这一阶段,基于帕累托空间概念的局部搜索,我们提出了多目标混合元启发式算法。最后,在第3阶段中,我们提出了一种使用e-con-straint覆盖混合元启发法的新方法,该方法可以覆盖非支配解之间的差距并改善Pareto-front。通常在三个阶段中,我们考虑多目标方法的适当组合以改善总体性能。在阶段2和阶段3中使用的混合算法结合了模拟退火和可变邻域搜索中的元素。使用混合元启发式方法的目的是提高通用性,以便能够将相同的解决方法应用于多个问题。此外,在本研究中评估非支配解集,我们提出了几种新方法。比较了从每个阶段获得的非支配集和先前文献中介绍的全局档案子种群遗传算法。通过计算研究获得的结果表明,多阶段算法是一种可行且有效的方法。

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