QUADRATIC ORDERED MEDIAN LOCATION PROBLEMS( the 50th Anniversary of the Operations Research Society of Japan)
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- Type
- article
- Published
- 2007-12-01
- Cited by
- 4
- References
- 27
- Access
- Open access
- OpenAlex
- https://openalex.org/W644118180
- Semantic Scholar
- https://api.semanticscholar.org/CorpusID:118746612
Keywords
Voronoi diagram, Facility location problem, Regular polygon, Bounded function, Mathematical optimization
References
- Geometrical Description of the Weakly Efficient Solution Set for Multicriteria Location Problems
- AN AXIOMATIC APPROACH TO THE CENT-DIAN CRITERION /
- Efficient Location for a Semi-Obnoxious Facility
- Fundamentals of Convex Analysis
- Facility Layout and Location: An Analytical Approach
- Centers to centroids in graphs
- THE LOCATION OF A CENTER-MEDIAN CONVEX COMBINATION ON AN UNDIRECTED TREE*
- Geometrical characterization of weakly efficient points
- Location of an undesirable facility in a polygonal region with forbidden zones
- Some Voronoi diagrams that consider consumer behavior analysis
- A flexible approach to location problems
- Algorithmic results for ordered median problems
- Euclidean push-pull partial covering problems
- Multicriteria planar location problems
- A unified approach to network location problems
- A closer look at drawbacks of minimizing weighted sums of objectives for Pareto set generation in multicriteria optimization problems
- The k-centrum multi-facility location problem
- Multi‐criteria minisum facility location problems
- The Minimax-min Location Problem
- A convergent approximation scheme for efficient sets of the multi-criteria Weber location problem
Cited by
- On solving the planar k-centrum problem with Euclidean distances
- Multiple criteria facility location problems: A survey
- Bi-objective location-allocation-inventory-network design in a two-echelon supply chain using de novo programming, NSGA-II and NRGA
- On the Structure of the Weakly Efficient Set for Quasiconvex Vector Minimization
- Reviewing Extensions and Solution Methods of the Planar Weber Single Facility Location Problem
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