Two bi-objective optimization models for competitive location problems

被引：0
|
作者：
Hua, Guo-Wei
Yang, Feng-Mei
Lai, Kin Keung
机构：
[1] Faculty of Science, Beijing University of Chemical Technology, Beijing 100029, China
[2] Department of Management Sciences, City University of Hong Kong, Hong Kong, Hong Kong
来源：
Xitong Gongcheng Lilun yu Shijian/System Engineering Theory and Practice | 2007年 / 27卷 / 01期
关键词：
D O I：
暂无
中图分类号：
学科分类号：
摘要：
We consider two kinds of bi-objective competitive location problems. One is to maximize market share and to minimize cost, and the other is to maximize profit and profit margin. Their properties and relations are studied, and we show that they can be settled by solving a single objective parametric integer programming problem, and then we provide an exact and an approximate approach to obtain the set of efficient solutions. Finally, a numerical example is presented to illuminate the solution techniques.
引用
收藏
页码：99 / 106
相关论文
共 50 条
  • [1] Two bi-objective optimization models for competitive location problems
    Yang, Fengmei
    Hua, Guowei
    Inoue, Hiroshi
    Shi, Jianming
    INTERNATIONAL JOURNAL OF INFORMATION TECHNOLOGY & DECISION MAKING, 2006, 5 (03) : 531 - 543
  • [2] Bi-Objective Median Subtree Location Problems
    J.W. George
    C.S. ReVelle
    Annals of Operations Research, 2003, 122 : 219 - 232
  • [3] Bi-objective median subtree location problems
    George, JW
    Revelle, CS
    ANNALS OF OPERATIONS RESEARCH, 2003, 122 (1-4) : 219 - 232
  • [4] BI-OBJECTIVE OPTIMIZATION MODELS FOR NETWORK INTERDICTION
    Chen, Yan
    Guo, Cheng
    Yu, Shenghan
    RAIRO-OPERATIONS RESEARCH, 2019, 53 (02) : 461 - 472
  • [5] Approximating the Pareto-front of Continuous Bi-objective Problems: Application to a Competitive Facility Location Problem
    Redondo, J. L.
    Fernandez, J.
    Alvarez, J. D.
    Arrondoa, A. G.
    Ortigosa, P. M.
    MANAGEMENT INTELLIGENT SYSTEMS, 2012, 171 : 207 - +
  • [6] Memetic Algorithm for Dynamic Bi-objective Optimization Problems
    Isaacs, Amitay
    Ray, Tapabrata
    Smith, Warren
    2009 IEEE CONGRESS ON EVOLUTIONARY COMPUTATION, VOLS 1-5, 2009, : 1707 - 1713
  • [7] A Branching Strategy for Exploring the Objective Space in Bi-objective Optimization Problems
    Hashem, Ihab
    De Buck, Viviane
    Seghers, Seppe
    Van Impe, Jan
    IFAC PAPERSONLINE, 2022, 55 (07): : 364 - 369
  • [8] ε-Constraintmethod for bi-objective competitive facility location problem with uncertain demand scenario
    Beresnev, Vladimir
    Melnikov, Andrey
    EURO JOURNAL ON COMPUTATIONAL OPTIMIZATION, 2020, 8 (01) : 33 - 59
  • [9] A bi-objective approach to discrete cost-bottleneck location problems
    Sune Lauth Gadegaard
    Andreas Klose
    Lars Relund Nielsen
    Annals of Operations Research, 2018, 267 : 179 - 201
  • [10] Threshold robustness in discrete facility location problems: a bi-objective approach
    Emilio Carrizosa
    Anton Ushakov
    Igor Vasilyev
    Optimization Letters, 2015, 9 : 1297 - 1314
12345