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Information Journal Paper

Title

Branch & Cut Algorithm for Solving job Shop Scheduling Problem Using Valid Inequalities

Pages

  139-149

Abstract

 In this paper, the problem of Scheduling the job shop production is considered, which, while being applicable as one of the complex issues in the field of combinatorial optimization, has been raised and this has caused the researchers to pay more attention to this problem. In this problem, given the existence of a number of workshops, the number of jobs should be processed in the workshop with a known production path that is already known. In order to solve this problem, in this paper, the problem of production Scheduling is firstly modeled as a mixed integer programming. Then, due to the limitations of the exact solving using this model, the surface cutting method is proposed to create inequalities this is valid for the problem in the framework of branching and cutting algorithm. The aim of adding this set of inequalities is to create a lower bound, which, while the feasible solutions are not eliminated by them, accelerates the solution in the framework of branch & cut algorithm. To solve the problem optimally, the results show that the lower bound created by the re-formulated model is stronger than the lower bound created by the original relaxed model.

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    APA: Copy

    BEHNAMIAN, J., & Komijani, F.. (2019). Branch & Cut Algorithm for Solving job Shop Scheduling Problem Using Valid Inequalities. JOURNAL OF INDUSTRIAL ENGINEERING RESEARCH IN PRODUCTION SYSTEMS (IERPS), 6(13 ), 139-149. SID. https://sid.ir/paper/241290/en

    Vancouver: Copy

    BEHNAMIAN J., Komijani F.. Branch & Cut Algorithm for Solving job Shop Scheduling Problem Using Valid Inequalities. JOURNAL OF INDUSTRIAL ENGINEERING RESEARCH IN PRODUCTION SYSTEMS (IERPS)[Internet]. 2019;6(13 ):139-149. Available from: https://sid.ir/paper/241290/en

    IEEE: Copy

    J. BEHNAMIAN, and F. Komijani, “Branch & Cut Algorithm for Solving job Shop Scheduling Problem Using Valid Inequalities,” JOURNAL OF INDUSTRIAL ENGINEERING RESEARCH IN PRODUCTION SYSTEMS (IERPS), vol. 6, no. 13 , pp. 139–149, 2019, [Online]. Available: https://sid.ir/paper/241290/en

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