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A copula-based hybrid estimation of distribution algorithm for m-machine reentrant permutation flow-shop scheduling problem

机译:一种基于Copula的分布算法对M机克莱特置换流量铺仓调度问题的分布算法

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摘要

Aiming at the m-machine reentrant permutation flow-shop scheduling problem (MRPFSSP), a copula based hybrid estimation of distribution algorithm (CHEDA) is presented to minimize the makespan criterion. Firstly, we establish both the operation-based model and the graph model for MRPFSSP, and then several inherent properties about critical path and blocks are proposed and analyzed. Secondly, the copula theory is utilized to build CHEDA's probability model (i.e., the joint distribution function, JDF) to efficiently extract the useful information from the excellent individuals. Thirdly, the global search based on the JDF model and a new population sampling method is designed to find the promising sub-regions in the total solution space. Fourthly, a problem-dependent local search based on the critical path and blocks is embedded into CHEDA to enhance the local exploitation ability. Finally, simulation experiments and comparisons demonstrate the effectiveness of the proposed CHEDA. (C) 2017 Published by Elsevier B.V.
机译:针对M机旋回置换流量 - 楼宇调度问题(MRPFSSP),提出了一种基于Copula的分布算法(CHADA)的混合估计,以最小化Mapspan标准。首先,我们建立了基于操作的模型和MRPFSSP的图形模型,然后提出并分析了关于关键路径和块的几个固有属性。其次,Copula理论用于构建ChaDA的概率模型(即,联合分布函数,JDF),以有效地从优秀的个人中提取有用的信息。第三,基于JDF模型的全球搜索和新的人口采样方法旨在找到总解决方案空间中有前景的子区域。第四,基于关键路径和块的问题依赖于问题的本地搜索被嵌入到CHADA中以增强本地利用能力。最后,仿真实验和比较证明了所提出的Cheda的有效性。 (c)2017年由Elsevier B.V发布。

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