Facility location in the presence of congested regions with the rectilinear distance metric
Tài liệu tham khảo
Aneja, 1994, Algorithms for Weber facility location in the presence of forbidden regions and/or barriers to travel, Transportation Sci., 28, 70, 10.1287/trsc.28.1.70
Batta, 1989, Locating facilities on the Manhattan metric with arbitrarily shaped barriers and convex forbidden regions, Transportation Sci., 23, 26, 10.1287/trsc.23.1.26
Brady, 1980, Interactive computer graphical solutions of constrained minimax location problems, AIIE Trans., 12, 241, 10.1080/05695558008974512
Brady, 1983, Interactive graphical minimax location of multiple facilities with general constraints, IIE Trans., 15, 242, 10.1080/05695558308974641
Brandeau, 1989, An overview of representative problems in location research, Management Sci., 35, 645, 10.1287/mnsc.35.6.645
Butt, 1996, An efficient algorithm for facility location in the presence of forbidden regions, European J. Operational Res., 90, 56, 10.1016/0377-2217(94)00297-5
Katz, 1979, Facility location in the presence of forbidden regions, II: Euclidean distance and several forbidden circles
Katz, 1979, Facility location in the presence of forbidden regions, III: lp distance and polygonal forbidden regions
Katz, 1981, Facility location in the presence of forbidden regions, I: formulation and the case of Euclidean distance with one forbidden circle, European J. Operational res., 6, 166, 10.1016/0377-2217(81)90203-4
Larson, 1983, Facility locations with the Manhattan metric in the presence of barriers to travel, Operations Res., 31, 652, 10.1287/opre.31.4.652