When facilities coincide: Exact optimality conditions in multifacility location
type: Item
instance of: scholarly article
title: When facilities coincide: Exact optimality conditions in multifacility location
zbMATH Open document ID: 0779.90063
DOI: 10.1016/0022-247X(92)90091-Q
published in: Journal of Mathematical Analysis and Applications
publication date: 1993-05-16T00:00:00Z
Mathematics Subject Classification ID: 90B85
Mathematics Subject Classification ID: 49J52
zbMATH DE Number: 168000
zbMATH Keywords: continuous minimum multifacility location
zbMATH Keywords: subdifferential calculus
author: Frank Plastria
MaRDI profile type: Publication
cites work: Solving multifacility location problems involving euclidean distances
cites work: A Stable Algorithm for Solving the Multifacility Location Problem Involving Euclidean Distances
cites work: Q3945474
cites work: Acceleration of the HAP approach for the multifacility location problem
cites work: A subgradient algorithm for certain minimax and minisum problems
cites work: A note on optimality conditions for the Euclidean. Multifacility location problem
cites work: A Trajectory Method for the Optimization of the Multi-Facility Location Problem With lp Distances
cites work: Properties of a multifacility location problem involving euclidian distances
cites work: Duality for constrained multifacility location problems with mixed norms and applications
cites work: A note on solving multifacility location problems involving euclidean distances
cites work: Sufficient Conditions for Optimal Facility Locations to Coincide
cites work: Fixed Point Optimality Criteria for the Location Problem with Arbitrary Norms
cites work: Geometric interpretation of the optimality conditions in multifacility location and applications
cites work: Correction to ``Geometric interpretation of the optimality conditions in multifacility location and applications''
cites work: Locating facilities in three‐dimensional space by convex programming
cites work: Technical Note—A Generalized Bounding Method for Multifacility Location Models
cites work: On the Problem of Steiner
cites work: Link-Length Minimization in Networks
cites work: A quadratically convergent method for minimizing a sum of euclidean norms
cites work: The minimization of lower subdifferentiable functions under nonlinear constraints: An all feasible cutting plane algorithm
cites work: Lower subdifferentiable functions and their minimization by cutting planes
cites work: Solving general continuous single facility location problems by cutting planes
cites work: The Euclidean Multifacility Location Problem
cites work: Q5599348
cites work: Q3730336
description: scientific article; zbMATH DE number 168000