A Dynamic Opposite Learning Assisted Grasshopper Optimization Algorithm for the Flexible JobScheduling Problem

Job shop scheduling problem (JSP) is one of the most difficult optimization problems in manufacturing industry, and flexible job shop scheduling problem (FJSP) is an extension of the classical JSP, which further challenges the algorithm performance. In FJSP, a machine should be selected for each pro...

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Main Authors: Yi Feng, Mengru Liu, Yuqian Zhang, Jinglin Wang
Format: Article
Language:English
Published: Hindawi-Wiley 2020-01-01
Series:Complexity
Online Access:http://dx.doi.org/10.1155/2020/8870783
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spelling doaj-e7a0e5a7b4754b9ea13ebe95f282b5ba2021-01-11T02:22:09ZengHindawi-WileyComplexity1099-05262020-01-01202010.1155/2020/8870783A Dynamic Opposite Learning Assisted Grasshopper Optimization Algorithm for the Flexible JobScheduling ProblemYi Feng0Mengru Liu1Yuqian Zhang2Jinglin Wang3Dalian University of TechnologyDalian University of TechnologyShenzhen Institutes of Advanced TechnologyUniversity of Nottingham Ningbo ChinaJob shop scheduling problem (JSP) is one of the most difficult optimization problems in manufacturing industry, and flexible job shop scheduling problem (FJSP) is an extension of the classical JSP, which further challenges the algorithm performance. In FJSP, a machine should be selected for each process from a given set, which introduces another decision element within the job path, making FJSP be more difficult than traditional JSP. In this paper, a variant of grasshopper optimization algorithm (GOA) named dynamic opposite learning assisted GOA (DOLGOA) is proposed to solve FJSP. The recently proposed dynamic opposite learning (DOL) strategy adopts the asymmetric search space to improve the exploitation ability of the algorithm and increase the possibility of finding the global optimum. Various popular benchmarks from CEC 2014 and FJSP are used to evaluate the performance of DOLGOA. Numerical results with comparisons of other classic algorithms show that DOLGOA gets obvious improvement for solving global optimization problems and is well-performed when solving FJSP.http://dx.doi.org/10.1155/2020/8870783
collection DOAJ
language English
format Article
sources DOAJ
author Yi Feng
Mengru Liu
Yuqian Zhang
Jinglin Wang
spellingShingle Yi Feng
Mengru Liu
Yuqian Zhang
Jinglin Wang
A Dynamic Opposite Learning Assisted Grasshopper Optimization Algorithm for the Flexible JobScheduling Problem
Complexity
author_facet Yi Feng
Mengru Liu
Yuqian Zhang
Jinglin Wang
author_sort Yi Feng
title A Dynamic Opposite Learning Assisted Grasshopper Optimization Algorithm for the Flexible JobScheduling Problem
title_short A Dynamic Opposite Learning Assisted Grasshopper Optimization Algorithm for the Flexible JobScheduling Problem
title_full A Dynamic Opposite Learning Assisted Grasshopper Optimization Algorithm for the Flexible JobScheduling Problem
title_fullStr A Dynamic Opposite Learning Assisted Grasshopper Optimization Algorithm for the Flexible JobScheduling Problem
title_full_unstemmed A Dynamic Opposite Learning Assisted Grasshopper Optimization Algorithm for the Flexible JobScheduling Problem
title_sort dynamic opposite learning assisted grasshopper optimization algorithm for the flexible jobscheduling problem
publisher Hindawi-Wiley
series Complexity
issn 1099-0526
publishDate 2020-01-01
description Job shop scheduling problem (JSP) is one of the most difficult optimization problems in manufacturing industry, and flexible job shop scheduling problem (FJSP) is an extension of the classical JSP, which further challenges the algorithm performance. In FJSP, a machine should be selected for each process from a given set, which introduces another decision element within the job path, making FJSP be more difficult than traditional JSP. In this paper, a variant of grasshopper optimization algorithm (GOA) named dynamic opposite learning assisted GOA (DOLGOA) is proposed to solve FJSP. The recently proposed dynamic opposite learning (DOL) strategy adopts the asymmetric search space to improve the exploitation ability of the algorithm and increase the possibility of finding the global optimum. Various popular benchmarks from CEC 2014 and FJSP are used to evaluate the performance of DOLGOA. Numerical results with comparisons of other classic algorithms show that DOLGOA gets obvious improvement for solving global optimization problems and is well-performed when solving FJSP.
url http://dx.doi.org/10.1155/2020/8870783
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