Review of obnoxious facilities location problems
From MaRDI portal
Publication:2669654
DOI10.1016/j.cor.2021.105468OpenAlexW3182296327MaRDI QIDQ2669654
Zvi Drezner, Richard L. Church
Publication date: 9 March 2022
Published in: Computers \& Operations Research (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.cor.2021.105468
Related Items (9)
Extremely non-convex optimization problems: the case of the multiple obnoxious facilities location ⋮ Extensions to the Weber problem ⋮ An efficient heuristic for the \(k\)-partitioning problem ⋮ A trajectory based heuristic for the planar \(p\)-median problem ⋮ Dispersing facilities on planar segment and circle amidst repulsion ⋮ Siting noxious facilities: efficiency and majority rule decisions ⋮ Obnoxious facility location in multiple dimensional space ⋮ The obnoxious competitive facility location model ⋮ Model development and solver demonstrations using randomized test problems
Uses Software
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- The disruptive anti-covering location problem
- Advanced greedy randomized adaptive search procedure for the obnoxious \(p\)-median problem
- A heuristic for the circle packing problem with a variety of containers
- New approaches to circle packing in a square. With program codes.
- Location of a facility minimizing nuisance to or from a planar network
- Analytical models for locating undesirable facilities
- Integer-friendly formulations for the \(r\)-separation problem
- Facets for node packing
- The gradual covering decay location problem on a network.
- Semi-obnoxious single facility location in Euclidean space.
- The obnoxious center problem on weighted cactus graphs.
- Packing equal circles in a square: A deterministic global optimization approach
- The Weber obnoxious facility location model: a big arc small arc approach
- Multiobjective programming for sizing and locating biogas plants: a model and an application in a region of Portugal
- Location covering models. History, applications and advancements
- Undesirable facility location with minimal covering objectives
- More optimal packings of equal circles in a square
- The discrete p-maxian location problem
- Minimizing the sum of the \(k\) largest functions in linear time.
- New results in the packing of equal circles in a square
- The obnoxious facilities planar \(p\)-median problem
- Location of a semi-obnoxious facility with elliptic maximin and network minisum objectives
- A bi-objective model for the location of landfills for municipal solid waste
- Locating an obnoxious plane
- Locating two obnoxious facilities using the weighted maximin criterion
- On the unified dispersion problem: efficient formulations and exact algorithms
- Voronoi Diagrams and Delaunay Triangulations
- The gradual covering problem
- An Analysis of Network Location Problems with Distance Constraints
- Comparison Of Four Models For dispersing Facilities
- The Weber Problem On The Plane With Some Negative Weights
- The Big Triangle Small Triangle Method for the Solution of Nonconvex Facility Location Problems
- Medi-Centers of a Tree
- A Maxmin Location Problem
- Location on Tree Networks: P-Centre and n-Dispersion Problems
- A multiobjective model for the dynamic location of landfills
- The expropriation location problem
- Solving the Continuous p-Dispersion Problem Using Non-linear Programming
- SNOPT: An SQP Algorithm for Large-Scale Constrained Optimization
- The multifacility maximin planar location problem with facility interaction
- The Location of Undesirable Facilities
- Heuristic Methods for Estimating the Generalized Vertex Median of a Weighted Graph
- Optimum Locations of Switching Centers and the Absolute Centers and Medians of a Graph
- A parallel variable neighborhood search approach for the obnoxious p‐median problem
- Solving nonconvex nonlinear programs with reverse convex constraints by sequential linear programming
This page was built for publication: Review of obnoxious facilities location problems