## Single facility $$l_ p-$$distance minimax location.(English)Zbl 0501.90031

### MSC:

 90B05 Inventory, storage, reservoirs 65K05 Numerical mathematical programming methods 90C90 Applications of mathematical programming
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### References:

 [1] Danzer, L.; Grunbaum, B.; Klee, V.; Klee, V., Helly’s theorem and its relatives, Proc. Sympos. Pure Math., Vol. VII, 101, (1963), Amer. Math. Soc., Providence, R.I. · Zbl 0132.17401 [2] Minimax location and voroni diagramspresented at joint National ORSA/TIMS MeetingAtlanta1977November [3] Drezner, Z.; Wesolowsky, G. O., A new method for the multifacility minimax location problem, J. Oper. Res. Soc., 29, 1095, (1978) · Zbl 0388.90092 [4] Elzinga, Jack; Hearn, Donald; Randolph, W. D., Minimax multifacility location with Euclidean distances, Transportation Sci., 10, 321, (1976) [5] Francis, R. L.; White, J. A., Facility Layout and Location, (1974) [6] Hakimi, S. L., Optimum locations of switching centers and the absolute centers and medians of a graph, Operations Res., 12, 450, (1964) · Zbl 0123.00305 [7] Minimax network location: theory and algorithmsTechnical Report374Operations Research Center, Massachusetts Institute of TechnologyCambridge, MA1974 [8] The n-center problem: a relaxation approachWorking Paper5816Faculty of Management, Tel-Aviv UniversityIsrael1977January
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