考虑过去序列相关的设置时间和学习效果的一种新的双目标单机调度问题

Shih-Hsin Chen, Yi-Hui Chen
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引用次数: 0

摘要

本文在单机上考虑了过去序列相关的设置时间(PSD)和学习效应(LE),解决了一个新的n个作业的双目标调度问题。虽然研究人员逐渐考虑到PSD和LE,但没有人在双标准问题中处理这两种影响。原因是多目标问题比单目标问题更难因为我们需要获得帕累托解。因此,本文是第一个解决这一问题的论文。我们考虑了两个目标函数。为了解决这个新问题,我们提出了一种有效的解决方法。我们首先根据两个目标每个位置的权重对参数进行分析。然后,我们将权重与作业的处理时间进行匹配。通过这种匹配方法得到了两个最优序列。此外,我们开始在两个新解之间寻找一个新的帕累托解。重复这个过程来搜索一对解,直到没有找到新的解。该方法能有效地找出最小最优序列集。为了评估所提出的方法,我们在许多实例上将其与基准多目标算法MOEA/D进行了比较。与MOEA/D算法相比,实验结果表明,该算法在很短的CPU时间内搜索到一组近似解是有效的。该算法有望解决本研究中的双目标调度问题。
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A New Two-objective Single Machine Scheduling Problem Considers a Past-sequence-dependent Setup Time and Learning Effect
This work solved a new two-objective scheduling problem of n jobs considering past-sequence-dependent setup time (PSD) and learning effect (LE) on a single machine. Although researchers gradually consider PSD and LE, there is none who deals with both effects in the bi-criteria problems. The reason is that multi-objective problem is harder than a single objective problem because we need to acquire Pareto solutions. As a result, this paper is the first one who solves this issue. We considered two objective functions. To tackle with this new problem, we proposed a method to solve it effectively. We first analyzed the parameters according to the weights on each position of the two objectives. Then, we matched the weights with the processing time of the jobs. So that two optimal sequences were obtained by this matching approach. In addition, we started to search a new Pareto solution located between the two new solutions. The process was repeated to search a pair of solutions until no new solutions were found. Our approach was very efficient to find out the minimum set of optimal sequences (MSOS). To evaluate the proposed method, we compared it with the benchmark multi-objective algorithm, MOEA/D, on numerous instances. The empirical results had shown the proposed algorithm was effective when searching a set of approximate solutions in a very short CPU time when it was compared with MOEA/D. This proposed algorithm was promising to deal with the two-objective scheduling problem in this research.
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