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Job Shop Scheduling Problem Optimization by Means of Graph-Based Algorithm

机译:作业商店调度问题优化通过基于图形的算法优化

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摘要

In this paper we introduce the draft of a new graph-based algorithm f or optimization of scheduling problems. Our algorithm is based on the Generalized Lifelong Planning A* algorithm, which is usually used for path planning for mobile robots. It was tested on the Job Shop Scheduling Problem against a genetic algorithm’s classic implementation. The acquired results of these experiments were compared by each algorithm’s required time (to find the best solution) as well as makespan. The comparison of these results showed that the proposed algorithm exhibited a promising convergence rate toward an optimal solution. Job shop scheduling (or the job shop problem) is an optimization problem in informatics and operations research in which jobs are assigned to resources at particular times. The makespan is the total length of the schedule (when all jobs have finished processing). In most of the tested cases, our proposed algorithm managed to find a solution faster than the genetic algorithm; in five cases, the graph-based algorithm found a solution at the same time as the genetic algorithm. Our results also showed that the manner of priority calculation had a non-negligible impact on solutions, and that an appropriately chosen priority calculation could improve them.
机译:在本文中,我们介绍了一种新的基于图形的算法F的选秀或调度问题的优化。我们的算法基于广义终身规划A *算法,通常用于移动机器人的路径规划。针对遗传算法的经典实现,在作业商店调度问题上进行了测试。通过每种算法的所需时间(找到最佳解决方案)以及Makespan来比较这些实验的获得结果。这些结果的比较表明,该算法朝向最佳解决方案表现出承诺的会聚速率。作业商店计划(或作业商店问题)是信息学和运营研究中的优化问题,其中作业在特定时间分配给资源。 Mepespan是计划的总长度(当所有作业都完成处理时)。在大多数经过测试的情况下,我们所提出的算法设法找到比遗传算法更快的解决方案;在五种情况下,基于图形的算法在遗传算法同时发现了一个解决方案。 Our results also showed that the manner of priority calculation had a non-negligible impact on solutions, and that an appropriately chosen priority calculation could improve them.

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