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Robustness measures and robust scheduling for multi-objective stochastic flexible job shop scheduling problems

机译:多目标随机柔性作业商店调度问题的鲁棒性测量和强大调度

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Flexible job shop scheduling in uncertain environments plays an important part in real-world manufacturing systems. With the aim of capturing the uncertain and multi-objective nature of flexible job shop scheduling, a mathematical model for the multi-objective stochastic flexible job shop scheduling problem (MOSFJSSP) is constructed, where three objectives of make-span, maximal machine workload, and robustness to uncertainties are considered simultaneously under a variety of practical constraints. Two new scenario-based robustness measures are defined based on statistical tools. To solve MOSFJSSP appropriately, a modified multi-objective evolutionary algorithm based on decomposition (m-MOEA/D) is developed for robust scheduling. The novelty of our approach is that it adopts a new subproblem update method which exploits the global information, allows the elitists kept in an archive to participate in the child generation, employs a subproblem selection and suspension strategy to focus more computational efforts on promising subproblems, and incorporates problem-specific genetic operators for variation. Extensive experimental results on 18 problem instances, including 8 total flexible and 10 partial flexible instances, show that the two new robustness measures are more effective than the existing scenario-based measures, in improving the schedule robustness to uncertainties and maintaining a small variance of disrupted objective values. Compared to the state-of-the-art multi-objective optimization evolutionary algorithms (MOEAs), our proposed m-MOEA/D-based robust scheduling approach achieves a much better convergence performance. Different trade-offs among the three objectives are also analyzed.
机译:不确定环境中灵活的作业商店调度在现实世界制造系统中起重要作用。旨在捕捉灵活作业商店调度的不确定和多目标性质,构建了多目标随机柔性作业商店调度问题的数学模型(MOSFJSSP),其中三个物品的制作跨度,最大机床工作量,在各种实际限制下,同时考虑不确定因素的鲁棒性。基于统计工具定义了两种新的基于方案的稳健性度量。为了适当地解决MOSFJSSP,基于分解(M-MOEA / D)的改进的多目标进化算法是为了强大的调度而开发。我们的方法的新颖性是它采用了一种新的子问题,利用全局信息的新子问题更新方法,允许在档案中保留的精英主义者参与儿童生成,采用子问题选择和暂停策略,以将更多的计算工作集中在有前列的子问题上,并包含特定于问题的遗传算子进行变异。关于18个问题实例的广泛实验结果,包括8个总灵活和10个部分灵活的情况,表明这两个新的稳健性措施比现有的基于方案的措施更有效,在改善对不确定因素的安排鲁棒性并维持中断的小方差客观价值。与最先进的多目标优化进化算法相比(MoES),我们提出的M-MOEA / D基于稳健的调度方法实现了更好的收敛性能。还分析了三个目标中的不同权衡。

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