Flowshop sequence-dependent group scheduling with minimisation of weighted earliness and tardiness

T. Keshavarz, Nasser Salmasi, Mohsen Varmazyar
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引用次数: 22

Abstract

In this research, we approach the flowshop sequence-dependent group scheduling problem with minimisation of total weighted earliness and tardiness as the objective for the first time. A mixed integer linear programming model is developed to solve the problem optimally. Since the proposed research problem is proven to be NP-hard, a hybrid meta-heuristic algorithm based on the particle swarm optimisation (PSO) algorithm, enhanced with neighbourhood search is developed to heuristically solve the problem. Since the objective is a non-regular, a timing algorithm is developed to find the best schedule for each sequence provided by the metaheuristic algorithm. A lower bounding method is also developed by reformulating the problem as a Dantzig-Wolf decomposition model to evaluate the performance of the proposed PSO algorithm. The computational results, based on using available test problems in the literature, demonstrate that the proposed PSO algorithm and the lower bounding method are quite effective, especially in the instances with loose due date. [Received: 17 February 2018; Revised: 27 July 2018; Accepted: 25 August 2018]
最小化加权早迟到的流水车间序列相关群调度
本文首次以最小化总加权早迟到为目标,研究了基于流水车间序列的群调度问题。为了最优地解决这一问题,建立了一个混合整数线性规划模型。由于所提出的研究问题被证明是np困难的,因此提出了一种基于粒子群优化(PSO)算法并增强邻域搜索的混合元启发式算法来启发式解决该问题。由于目标是非规则的,因此开发了一种定时算法来为元启发式算法提供的每个序列找到最佳调度。通过将问题重新表述为dantzigg - wolf分解模型,提出了一种下边界方法来评估所提出的粒子群算法的性能。利用文献中已有的测试问题,计算结果表明,所提出的粒子群算法和下边界方法是非常有效的,特别是在期限松散的情况下。[收稿日期:2018年2月17日;修订日期:2018年7月27日;录用日期:2018年8月25日]
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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