Perspectives of Monge properties in optimization
Discrete Applied Mathematics
Solving the Simple Plant Location Problem using a Data Correcting Approach
Journal of Global Optimization
Branch and peg algorithms for the simple plant location problem
Computers and Operations Research
Discrete Applied Mathematics
Clustering For Data Mining: A Data Recovery Approach (Chapman & Hall/Crc Computer Science)
Clustering For Data Mining: A Data Recovery Approach (Chapman & Hall/Crc Computer Science)
Computational study of large-scale p-Median problems
Mathematical Programming: Series A and B
The Optimal Diversity Management Problem
Operations Research
Equivalent instances of the simple plant location problem
Computers & Mathematics with Applications
The problem of margin calculation and its reduction via the p-Median problem model
AIC'09 Proceedings of the 9th WSEAS international conference on Applied informatics and communications
INOC'11 Proceedings of the 5th international conference on Network optimization
Complexity evaluation of benchmark instances for the p-median problem
Mathematical and Computer Modelling: An International Journal
Flexible PMP Approach for Large-Size Cell Formation
Operations Research
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In this paper, we use a pseudo-Boolean formulation of the p-median problem and using data aggregation, provide a compact representation of p-median problem instances. We provide computational results to demonstrate this compactification in benchmark instances. We then use our representation to explain why some p-median problem instances are more difficult to solve to optimality than other instances of the same size. We also derive a preprocessing rule based on our formulation, and describe equivalent p-median problem instances, which are identical sized instances which are guaranteed to have identical optimal solutions.