Mixed planar/network facility location problems
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Publication:1093516
DOI10.1016/0305-0548(88)90029-9zbMath0628.90022OpenAlexW2144319167MaRDI QIDQ1093516
Rajan Batta, Udatta S. Palekar
Publication date: 1988
Published in: Computers \& Operations Research (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0305-0548(88)90029-9
Related Items (13)
On the accuracy of demand point solutions to the planar, Manhattan metric, p-median problem, with and without barriers to travel ⋮ A unified model for Weber problems with continuous and network distances ⋮ Single facility location problem with region-dependent distance metrics ⋮ On the distance between random events on a network ⋮ Gate points in continuous location between regions with different \(\ell _{p}\) norms ⋮ The 1-Center and 1-Highway Problem ⋮ The 1-\textsc{Center} and 1-\textsc{Highway} problem revisited ⋮ Finding rectilinear least cost paths in the presence of convex polygonal congested regions ⋮ Corrigendum to ``Simultaneous location of a service facility and a rapid transit line [Computers \& Operations Research 38 (2) (2011) 525-538] ⋮ Bichromatic 2-center of pairs of points ⋮ Simultaneous location of a service facility and a rapid transit line ⋮ Geographical information systems and location science ⋮ Weber problems with alternative transportation systems
Cites Work
- Finding efficient solutions for rectilinear distance location problems efficiently
- State of the Art—Location on Networks: A Survey. Part I: The p-Center and p-Median Problems
- Facility Locations with the Manhattan Metric in the Presence of Barriers to Travel
- Optimal Server Location on a Network Operating as an M/G/1 Queue
- Locating a Mobile Server Queueing Facility on a Tree Network
- Locating Facilities on the Manhattan Metric with Arbitrarily Shaped Barriers and Convex Forbidden Regions
- Finding minimum rectilinear distance paths in the presence of barriers
- Optimum Distribution of Switching Centers in a Communication Network and Some Related Graph Theoretic Problems
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