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A discrete multi-objective fireworks algorithm for flowshop scheduling with sequence-dependent setup times

机译:使用序列依赖性设置时间的流程调度的离散多目标烟花算法

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Multi-objective flow shop scheduling problem with sequence-dependent setup times (MOFSP-SDST) is a class of important production scheduling problem with strong industry background. In this paper, a MOFSP-SDST mathematic model with the objectives of total production cost, makespan, mean flow time and mean idle time of machines is developed. To solve this multi-objective model, a novel multi-objective approach based on fuzzy correlation entropy analysis is proposed firstly. In this multi-objective approach, two types of objective function value sequences, namely the referenced function value sequence and comparable function value sequence, are constructed and mapped into two types of fuzzy sets by a modified relative membership function. The fuzzy correlation entropy coefficient between the two types of fuzzy sets is used to select better solutions in a multi-objective problem. A discrete multi-objective fireworks algorithm (DMOFWA) is proposed to address the MOFSP-SDST. In the DMOFWA, a new multi-objective approach is adopted to handle the multiple objectives and guide the search of the algorithm. Two kinds of machine learning strategies are adopted, namely opposition-based learning (OBL) and clustering analysis (CA). The OBL is employed to learn from the current search space and improve the exploration ability of DMOFWA, and the CA based on fuzzy correlation entropy coefficient is proposed to cluster firework individuals. Computational and statistical results show that the novel multi-objective approach, OBL and CA strategies can effectively improve the performance of DMOFWA. Furthermore, the results indicate that DMOFWA performs better than four state-of-the-art comparison algorithms.
机译:依赖依赖的设置时间(MoFSP-SDST)的多目标流量店调度问题是强大产业背景的一类重要的生产调度问题。在本文中,开发了一种具有总生产成本的目标,Mapspan,平均流量和机器的平均空转时间的MofSP-SDST数学模型。为了解决这种多目标模型,提出了一种基于模糊相关熵分析的新型多目标方法。在这种多目标方法中,两种类型的客观函数值序列,即引用的函数值序列和可比函数值序列,由修改的相对隶属函数构造和映射到两种类型的模糊集中。两种类型的模糊集之间的模糊相关熵系数用于在多目标问题中选择更好的解决方案。提出了一种离散的多目标烟花算法(DMOFWA)来解决MOFSP-SDST。在DMOFWA中,采用了一种新的多目标方法来处理多目标并指导算法的搜索。采用两种机器学习策略,即基于反对的学习(OBL)和聚类分析(CA)。 obl被用于从当前的搜索空间中学到,提高DMOFWA的勘探能力,并提出了基于模糊相关熵系数的CA对簇簇个体。计算和统计结果表明,新型多目标方法,欧州和CA策略可以有效地提高DMOFWA的表现。此外,结果表明DMOFWA执行优于四个最先进的比较算法。

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