BI-OBJECTIVE LOCATION MODEL OF TWO RECTANGULAR FACILITIES

Q4 Decision Sciences
M. Miyagawa
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引用次数: 0

Abstract

This paper develops a bi-objective model for determining the location and shape of two finite-size facilities. The objectives are to minimize both the closest and barrier distances. The former represents the accessibility of customers, whereas the latter represents the interference to travelers. The total closest and barrier distances are derived for two rectangular facilities in a rectangular city where the distance is measured as the rectilinear distance. The analytical expressions for the total closest and barrier distances demonstrate how the location and shape of the facilities affect the distances. A numerical example shows that there exists a tradeoff between the closest and barrier distances. The tradeoff curve provides planners with alternatives for the location and shape of the facilities. The Pareto optimal location and shape of the facilities are then obtained.
两个矩形设施的双目标定位模型
本文开发了一个双目标模型,用于确定两个小型设施的位置和形状。目标是尽量减少最近距离和障碍物距离。前者代表客户的可及性,而后者代表对旅行者的干扰。得出了矩形城市中两个矩形设施的最近距离和障碍物总距离,其中距离以直线距离测量。最近距离和障碍物总距离的分析表达式说明了设施的位置和形状如何影响距离。一个数值例子表明,最近距离和屏障距离之间存在权衡。权衡曲线为规划者提供了设施位置和形状的替代方案。然后获得设施的帕累托最优位置和形状。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Journal of the Operations Research Society of Japan
Journal of the Operations Research Society of Japan 管理科学-运筹学与管理科学
CiteScore
0.70
自引率
0.00%
发文量
12
审稿时长
12 months
期刊介绍: The journal publishes original work and quality reviews in the field of operations research and management science to OR practitioners and researchers in two substantive categories: operations research methods; applications and practices of operations research in industry, public sector, and all areas of science and engineering.
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