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Mathematical modeling and multi-objective evolutionary algorithms applied to dynamic flexible job shop scheduling problems

机译:数学建模和多目标进化算法应用于动态柔性作业车间调度问题

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Dynamic flexible job shop scheduling is of significant importance to the implementation of real-world manufacturing systems. In order to capture the dynamic and multi-objective nature of flexible job shop scheduling, and provide different trade-offs among objectives, this paper develops a multi-objective evolutionary algorithm (MOEA)-based proactive reactive method. The novelty of our method is that it is able to handle multiple objectives including efficiency and stability simultaneously, adapt to the new environment quickly by incorporating heuristic dynamic optimization strategies, and deal with two scheduling policies of machine assignment and operation sequencing together. Besides, a new mathematical model for the multi-objective dynamic flexible job shop scheduling problem (MODFJSSP) is constructed. With the aim of selecting one solution that fits into the decision maker's preferences from the trade-off solution set found by MOEA, a dynamic decision making procedure is designed. Experimental results in a simulated dynamic flexible job shop show that our method can achieve much better performances than combinations of existing scheduling rules. Three MOEA-based rescheduling methods are compared. The modified epsilon-MOEA has the best overall performance in dynamic environments, and its computational time is much less than two others (i.e., NSGA-II and SPEA2). Utilities of introducing the stability objective, heuristic initialization strategies and the decision making approach are also validated. (C) 2014 Elsevier Inc. All rights reserved.
机译:动态灵活的作业车间调度对于实际制造系统的实施至关重要。为了捕捉柔性作业车间调度的动态和多目标性质,并提供目标之间的不同权衡,本文开发了一种基于多目标进化算法(MOEA)的主动反应方法。我们方法的新颖之处在于它能够同时处理多个目标,包括效率和稳定性,通过结合启发式动态优化策略来快速适应新环境,并同时处理机器分配和操作排序这两个调度策略。此外,针对多目标动态柔性作业车间调度问题(MODFJSSP)建立了新的数学模型。为了从MOEA找到的权衡解决方案集中选择一种适合决策者偏好的解决方案,设计了一种动态决策程序。在模拟的动态柔性作业车间中的实验结果表明,与组合现有调度规则相比,我们的方法可以获得更好的性能。比较了三种基于MOEA的重新计划方法。修改后的epsilon-MOEA在动态环境中具有最佳的整体性能,并且其计算时间远少于其他两个(即NSGA-II和SPEA2)。引入稳定性目标,启发式初始化策略和决策方法的工具也得到了验证。 (C)2014 Elsevier Inc.保留所有权利。

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