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Two-phase sub population genetic algorithm for parallel machine-scheduling problem

机译:并行机器调度问题的两阶段子种群遗传算法

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This paper introduces a two-phase sub population genetic algorithm to solve the parallel machine-scheduling problem. In the first phase, the population will be decomposed into many sub-populations and each sub-population is designed for a scalar multi-objective. Sub-population is a new approach for solving multi-objective problems by fixing each sub-population for a pre-determined criterion. In the second phase, non-dominant solutions will be combined after the first phase and all sub-population will be unified as one big population. Not only the algorithm merges sub-populations but the external memory of Pareto solution is also merged and updated. Then, one unified population with each chromosome search for a specific weighted objective during the next evolution process. The two phase sub-population genetic algorithm is applied to solve the parallel machine-scheduling problems in testing of the efficiency and efficacy. Experimental results are reported and the superiority of this approach is discussed.
机译:本文提出了一种两阶段子种群遗传算法来解决并行机器调度问题。在第一阶段,人口将被分解成许多子种群,每个子种群都是针对标量多目标设计的。子种群是一种通过将每个子种群固定为预定标准来解决多目标问题的新方法。在第二阶段,将在第一阶段之后合并非主要解决方案,所有子种群将统一为一个大人口。该算法不仅可以合并子种群,而且还可以合并和更新Pareto解决方案的外部存储器。然后,每个染色体的一个统一种群在下一进化过程中搜索特定的加权目标。应用两阶段子种群遗传算法解决了并行机器调度问题。报告了实验结果,并讨论了这种方法的优越性。

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