A new formulation for the conditional p-median and p-center problems

Operations Research Letters

Volumn 36, Issue 4, 2008, Pages 481-483

  Berman, Oded ^a   Drezner, Zvi ^b  

^a UNIVERSITY OF TORONTO   (Canada)

^b CALIFORNIA STATE UNIVERSITY   (United States)

Author keywords

Conditional; Location; Network; p center; p median

Indexed keywords

COMPUTER NETWORKS; METROPOLITAN AREA NETWORKS; NETWORK PROTOCOLS; PAPER;

ELSEVIER (CO); P CENTER; P-MEDIAN;

STATISTICS;

EID: 46449115490     PISSN: 01676377     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.orl.2008.02.001     Document Type: Article

References (10)

1. Beasley J.E. OR-library-distributing test problems by electronic mail. Journal of the Operational Research Society 41 (1990) 1069-1072. http://mscmga.ms.ic.ac.uk/jeb/orlib/pmedinfo.html Also available at:
2. Berman O., and Simchi-Levi D. The conditional location problem on networks. Transportation Science 24 (1990) 77-78
3. Chen R. Conditional minisum and minimax location-allocation problems in euclidean space. Transportation Science 22 (1990) 158-160
4. Chen R., and Handler G.Y. The conditional p-center in the plane. Naval Research Logistics 40 (1993) 117-127
5. Current J., Daskin M., and Schilling D. Discrete network location models. In: Drezner Z., and Hamacher H. (Eds). Facility Location: Applications and Theory (2002), Springer, Berlin 81-118
6. Drezner Z. On the conditional p-center problem. Transportation Science 23 (1989) 51-53
7. Drezner Z. On the conditional p-median problem. Computers and Operations Research 22 (1995) 525-530
8. Handler Y.G., and Mirchandani P.B. Location on Networks Theory and Algorithms (1979), The MIT Press, Cambridge, MA
9. C.C. Lin, A Note about the new emergency facility insertion in an undirected connected graph, in Sixth Annual Pittsburgh Conference on Modelling Simulation, Pittsburgh, Penn, 1975
10. Minieka E. Conditional centers and medians on a graph. Networks 10 (1980) 265-272