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Multi-Objective Artificial Bee Colony Algorithms and Chaotic-TOPSIS Method for Solving Flowshop Scheduling Problem and Decision Making

机译:用于解决流程调度问题的多目标人工蜂殖民地算法和混沌主题方法和决策

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Retrieval of optimal solution(s) for a permutation flowshop scheduling problem within a reasonable computational timeframe has been a challenge till yet. The problem includes optimization of various criterions like makespan, total flowtime, earliness, tardiness, etc and obtaining a Pareto solution for final decision making. This paper remodels a discrete artificial bee colony algorithm for permutation flowshop scheduling problem executed through three different scenarios raised the analysis of time complexity measure. To enhance the search procedure, we have explored the alternative and combined use of two local search algorithms named as: iterated greedy search algorithm and iterated local search algorithm in our discrete artificial bee colony algorithm and the results are summarized with respect to completion time, mean weighted tardiness, and mean weighted earliness. The two algorithms are prioritised on insertion and swap of neighbourhood structures which will intensify the local optima in the search space. Further the performance of the algorithm is compared with the test results of multi-objective artificial bee colony algorithm. The result of our optimization process concludes with a set of non-dominated solutions lead to different Pareto fronts. Finally, we propose a chaotic based technique for order of preference by similarity to ideal solution (chaotic-TOPSIS) using a suitable chaotic map for criteria adaptation in order to enhance the decision accuracy in the multi-objective problem domain. Retrieval of optimal solution(s) for a permutation flowshop scheduling problem within a reasonable computational timeframe has been a challenge till yet. The problem includes optimization of various criterions like makespan, total flowtime, earliness, tardiness, etc and obtaining a Pareto solution for final decision making. This paper remodels a discrete artificial bee colony algorithm for permutation flowshop scheduling problem executed through three different scenarios raised the analysis of time complexity measure. To enhance the search procedure, we have explored the alternative and combined use of two local search algorithms named as: iterated greedy search algorithm and iterated local search algorithm in our discrete artificial bee colony algorithm and the results are summarized with respect to completion time, mean weighted tardiness, and mean weighted earliness. The two algorithms are prioritised on insertion and swap of neighbourhood structures which will intensify the local optima in the search space. Further the performance of the algorithm is compared with the test results of multi-objective artificial bee colony algorithm. The result of our optimization process concludes with a set of non-dominated solutions lead to different Pareto fronts. Finally, we propose a chaotic based technique for order of preference by similarity to ideal solution (chaotic-TOPSIS) using a suitable chaotic map for criteria adaptation in order to enhance the decision accuracy in the multi-objective problem domain.
机译:在合理的计算时间范围内,在合理的计算时间范围内检索最佳解决方案的最佳解决方案是一个挑战。该问题包括优化MakeSpan,总流量,重点,迟到等的各种标准,以及获得最终决策的Pareto解决方案。本文通过三种不同场景执行的置换流程调度问题的离散人工蜂菌落算法提出了时间复杂度测量的分析。为了增强搜索程序,我们已经探索了一个名为以下两个当地搜索算法的替代和综合使用:迭代贪婪搜索算法和迭代本地搜索算法在我们的离散人工蜂群算法中,结果总结了完成时间,平均值加权迟到,均衡均衡。这两种算法在插入和交换的邻域结构的情况下优先考虑,这将加强搜索空间中的本地Optima。此外,将算法的性能与多目标人造群落算法的测试结果进行了比较。我们的优化过程的结果结束了一套非主导的解决方案,导致不同的帕累托前线。最后,我们使用合适的混沌映射来提出一种基于混沌的技术,以便使用合适的混沌映射进行标准适应的合适的混沌映射来提高多目标问题域中的决策精度。在合理的计算时间范围内,在合理的计算时间范围内检索最佳解决方案的最佳解决方案是一个挑战。该问题包括优化MakeSpan,总流量,重点,迟到等的各种标准,以及获得最终决策的Pareto解决方案。本文通过三种不同场景执行的置换流程调度问题的离散人工蜂菌落算法提出了时间复杂度测量的分析。为了增强搜索程序,我们已经探索了一个名为以下两个当地搜索算法的替代和综合使用:迭代贪婪搜索算法和迭代本地搜索算法在我们的离散人工蜂群算法中,结果总结了完成时间,平均值加权迟到,均衡均衡。这两种算法在插入和交换的邻域结构的情况下优先考虑,这将加强搜索空间中的本地Optima。此外,将算法的性能与多目标人造群落算法的测试结果进行了比较。我们的优化过程的结果结束了一套非主导的解决方案,导致不同的帕累托前线。最后,我们使用合适的混沌映射来提出一种基于混沌的技术,以便使用合适的混沌映射进行标准适应的合适的混沌映射来提高多目标问题域中的决策精度。

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