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Scheduling two interfering job sets on parallel machines under peak power constraint

机译:在峰值功率约束下的并联机上调度两个干扰作业集

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摘要

This study considers the problem of scheduling two interfering job sets A and B that comprise $${n_A}$$ n A and $${n_B}$$ n B jobs, respectively, on m parallel machines. For the jobs in the set A , we are interested in minimizing the total weighted tardiness (TWT) and for the jobs in the set B , we are interested in minimizing the total completion time (TCT). Although these job sets are evaluated using different criteria, they must be processed using the same resources (machines, workers, and tools), causing interference. In this study, not only is interference considered, but also the operating speed of machine is treated as an independent variable, which affects the peak power. Peak power is considered here since electricity costs for production facilities rise sharply if instantaneous power demand exceeds contract capacity, so production schedules that reduce peak power reduce the cost of energy. Therefore, this paper uses a constraint on peak power consumption while TWT and TCT are simultaneously minimized. This study proposes the domination number-based genetic algorithm (DNGA) to generate a set of non-dominated solutions to the problem, so the decision-maker can evaluate the trade-offs and select the schedule to be implemented. The DNGA is compared with NSGA-II, which has been demonstrated to be the most efficient algorithm for multi-objective optimization, in terms of quality, diversity and computation time. Experimental results reveal that DNGA can find better solutions more quickly than can NSGA-II.
机译:本研究考虑分别调度包括$$ {n_a} $$ n a和$$ n a和$$ n a和$$ n a和$$ n a和$$ n a和$$ n jables的BA和b的问题。对于集合A中的作业,我们有兴趣最大限度地减少总加权迟到(TWT)和设置B中的作业,我们有兴趣最小化总完成时间(TCT)。虽然使用不同的标准评估这些作业集,但必须使用相同的资源(机器,工人,工具)处理它们,但是必须处理干扰。在这项研究中,不仅考虑了干扰,而且机器的运行速度也被视为独立变量,影响峰值功率。这里考虑了峰值功率,因为​​如果瞬时电力需求超过合同容量,生产设施的电力成本急剧上升,因此生产计划降低峰值功率降低能量成本。因此,本文使用对峰值功耗的约束,而TWT和TCT同时最小化。本研究提出了基于统治数字的遗传算法(DNGA)来为问题生成一组非主导的解决方案,因此决策者可以评估权衡并选择要实现的计划。将DNGA与NSGA-II进行比较,该NSGA-II已被证明是在质量,多样性和计算时间方面是多目标优化的最有效算法。实验结果表明,DNGA可以比NSGA-II更快地找到更好的解决方案。

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