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An integrated approach for scheduling flexible job-shop using teaching–learning-based optimization method

机译:一种基于教学学习的优化方法调度柔性作业车间的集成方法

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In this paper, teaching–learning-based optimization (TLBO) is proposed to solve flexible job shop scheduling problem (FJSP) based on the integrated approach with an objective to minimize makespan. An FJSP is an extension of basic job-shop scheduling problem. There are two sub problems in FJSP. They are routing problem and sequencing problem. If both the sub problems are solved simultaneously, then the FJSP comes under integrated approach. Otherwise, it becomes a hierarchical approach. Very less research has been done in the past on FJSP problem as it is an NP-hard (non-deterministic polynomial time hard) problem and very difficult to solve till date. Further, very less focus has been given to solve the FJSP using an integrated approach. So an attempt has been made to solve FJSP based on integrated approach using TLBO. Teaching–learning-based optimization is a meta-heuristic algorithm which does not have any algorithm-specific parameters that are to be tuned in comparison to other meta-heuristics. Therefore, it can be considered as an efficient algorithm. As best student of the class is considered as teacher, after few iterations all the students learn and reach the same knowledge level, due to which there is a loss in diversity in the population. So, like many meta-heuristics, TLBO also has a tendency to get trapped at the local optimum. To avoid this limitation, a new local search technique followed by a mutation strategy (from genetic algorithm) is incorporated to TLBO to improve the quality of the solution and to maintain diversity, respectively, in the population. Tests have been carried out on all Kacem’s instances and Brandimarte's data instances to calculate makespan. Results show that TLBO outperformed many other algorithms and can be a competitive method for solving the FJSP.
机译:本文提出了一种基于教学-学习的优化(TLBO)来解决基于集成方法的柔性作业车间调度问题(FJSP),目的是最大程度地减少工期。 FJSP是基本的车间调度问题的扩展。 FJSP中有两个子问题。他们是路由问题和排序问题。如果同时解决了两个子问题,则FJSP将采用集成方法。否则,它将成为分层方法。过去,关于FJSP问题的研究很少,因为它是NP难题(非确定性多项式时间难题)并且很难解决。此外,很少有人关注使用集成方法来解决FJSP。因此,已尝试使用TLBO基于集成方法来解决FJSP。基于教学的优化是一种元启发式算法,与其他元启发式算法相比,它没有任何要调整的算法特定参数。因此,可以认为它是一种有效的算法。由于班上最好的学生被认为是老师,因此,经过几次迭代,所有学生都学习并达到了相同的知识水平,这导致了人口多样性的丧失。因此,像许多元启发式算法一样,TLBO也倾向于陷入局部最优状态。为避免此限制,将新的局部搜索技术和随后的突变策略(来自遗传算法)结合到TLBO中,以分别提高解决方案的质量并维持种群的多样性。已对所有Kacem实例和Brandimarte的数据实例进行了测试,以计算有效期。结果表明,TLBO优于其他许多算法,可以作为解决FJSP的竞争方法。

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