An intensification approach based on fitness landscape characteristics for job shop scheduling problem

IF 0.9 4区 数学 Q4 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS
Aparecida de Fátima Castello Rosa, Fabio Henrique Pereira
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引用次数: 0

Abstract

This work deals with the classical Job Shop Scheduling Problem (JSSP) of minimizing the makespan. Metaheuristics are often used on the JSSP solution, but a performance comparable to the state-of-the-art depends on an efficient exploration of the solutions space characteristics. Thus, it is proposed an intensification approach based on the concepts of attraction basins and big valley. Suboptimal solutions obtained by the metaheuristic genetic algorithm are selected and subjected to intensification, in which a binary Bidimensional Genetic Algorithm (BGA) is utilized to enlarge the search neighborhood from a current solution, to escape of attraction basins. Then, the best solution found in this neighborhood is used as the final point of the path relinking strategy derived from the initial suboptimal solution, for exploring possible big valleys. Finally, the best solution in the path is inserted into the population. Trials with usual instances of the literature show that the proposed approach yields greater results with regards to local search, based on permutation of operations on critical blocks, either on the makespan reduction or on the number of generations, and competitive results regarding the contemporary literature.

Abstract Image

基于作业车间调度问题适配景观特征的强化方法
这项工作研究的是经典的工作车间调度问题(JSSP),即最大限度地缩短工作时间。元启发式算法通常用于 JSSP 的求解,但要获得与最先进算法相媲美的性能,取决于对求解空间特征的有效探索。因此,我们提出了一种基于吸引盆地和大山谷概念的强化方法。通过元启发式遗传算法获得的次优解被选中并进行强化,在强化过程中,利用二进制双维遗传算法(BGA)扩大搜索邻域,从当前解中逃离吸引盆地。然后,将在该邻域中找到的最佳解决方案作为从初始次优解决方案中得出的路径重新连接策略的最终点,以探索可能的大山谷。最后,将路径中的最优解插入到群体中。对文献中的常规实例进行的试验表明,基于对临界区块的排列组合操作,所提出的方法在局部搜索方面取得了更大的成果,无论是在时间跨度的缩短上还是在代数上,与当代文献相比都具有竞争力。
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来源期刊
Journal of Combinatorial Optimization
Journal of Combinatorial Optimization 数学-计算机:跨学科应用
CiteScore
2.00
自引率
10.00%
发文量
83
审稿时长
6 months
期刊介绍: The objective of Journal of Combinatorial Optimization is to advance and promote the theory and applications of combinatorial optimization, which is an area of research at the intersection of applied mathematics, computer science, and operations research and which overlaps with many other areas such as computation complexity, computational biology, VLSI design, communication networks, and management science. It includes complexity analysis and algorithm design for combinatorial optimization problems, numerical experiments and problem discovery with applications in science and engineering. The Journal of Combinatorial Optimization publishes refereed papers dealing with all theoretical, computational and applied aspects of combinatorial optimization. It also publishes reviews of appropriate books and special issues of journals.
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