Skip to main navigation Skip to search Skip to main content

A mixed integer linear programming approach for multi-degree cyclic multi-hoist scheduling problems without overlapping

    Research output: Chapters, Conference Papers, Creative and Literary WorksRGC 32 - Refereed conference paper (with host publication)peer-review

    Abstract

    This paper considers multi-degree cyclic multi-hoist scheduling problems without overlapping. Identical parts are produced in tanks for stages with processing time window constraints. The objective of this research is to obtain a schedule that can maximize the throughput of the line at steady state, equivalently minimize the cycle time. There are three kinds of constraints in cyclic hoist scheduling problems, i.e. hoist available constraints, tank capacity constraints and time window constraints. Moreover, schedules must void hoist conflicts in multi-hoist scenarios, since multiple hoists use the same overhead track and they cannot cross over each other. In this paper, the hoist assignment strategy without overlapping is used to void hoist conflicts. In order to obtain the optimal schedule, a mixed integer linear programming model is formulated. Then, a numerical example is used to illustrate the model proposed. © 2013 IEEE.
    Original languageEnglish
    Title of host publicationIEEE International Conference on Automation Science and Engineering
    Pages274-279
    DOIs
    Publication statusPublished - 2013
    Event2013 IEEE International Conference on Automation Science and Engineering, CASE 2013 - Madison, WI, United States
    Duration: 17 Aug 201320 Aug 2013

    Publication series

    Name
    ISSN (Print)2161-8070
    ISSN (Electronic)2161-8089

    Conference

    Conference2013 IEEE International Conference on Automation Science and Engineering, CASE 2013
    PlaceUnited States
    CityMadison, WI
    Period17/08/1320/08/13

    Fingerprint

    Dive into the research topics of 'A mixed integer linear programming approach for multi-degree cyclic multi-hoist scheduling problems without overlapping'. Together they form a unique fingerprint.

    Cite this