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AIV: A Heuristic Algorithm based on Iterated Local Search and Variable Neighborhood Descent for Solving the Unrelated Parallel Machine Scheduling Problem with Setup Times

机译:AIV:一种基于迭代本地搜索和可变邻域下降的启发式算法,用于解决设置次数的无关并行机器调度问题

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This paper deals with the Unrelated Parallel Machine Scheduling Problem with Setup Times (UPMSPST). The objective is to minimize the maximum completion time of the schedule, the so-called makespan. This problem is commonly found in industrial processes like textile manufacturing and it belongs to N P-Hard class. It is proposed an algorithm named AIV based on Iterated Local Search (ILS) and Variable Neighborhood Descent (VND). This algorithm starts from an initial solution constructed on a greedy way by the Adaptive Shortest Processing Time (ASPT) rule. Then, this initial solution is refined by ILS, using as local search the Random VND procedure, which explores neighborhoods based on swaps and multiple insertions. In this procedure, here called RVND, there is no fixed sequence of neighborhoods, because they are sorted on each application of the local search. In AIV each perturbation is characterized by removing a job from one machine and inserting it into another machine. AIV was tested using benchmark instances from literature. Statistical analysis of the computational experiments showed that AIV outperformed the algorithms of the literature, setting new improved solutions.
机译:本文处理了设置次数(upmspst)的无关并行机调度问题。目标是最小化时间表的最大完成时间,即所谓的MakeSpan。这个问题通常在纺织制造等工业过程中发现,它属于n p-suld类。提出了一种基于迭代本地搜索(ILS)和可变邻域下降(VND)的名为AIV的算法。该算法从自适应最短处理时间(ALPT)规则从贪婪方式构造的初始解决方案开始。然后,使用ILS将该初始解决方案通过ILS来改进,随着本地搜索随机VND过程,该过程基于递送和多个插入探讨邻域。在此过程中,这里称为RVND,没有固定的邻域序列,因为它们是在本地搜索的每个应用程序上进行排序。在AIV中,每个扰动都是通过从一台机器中移除作业并将其插入另一台机器中的作业来表征。使用来自文献的基准实例测试了AIV。计算实验的统计分析表明,AIV优于文献的算法,设置了新的改进解决方案。

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