NETWORK LOCATION PROBLEM WITH STOCHASTIC AND UNIFORMLY DISTRIBUTED DEMANDS

This paper investigates the network location problem for single-server facilities that are subject to congestion. In each network edge, customers are uniformly distributed along the edge and their requests for service are assumed to be generated according to a Poisson process. A number of facilities...

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Bibliographic Details
Published inInternational journal of engineering (Tehran) Vol. 29; no. 5; pp. 654 - 662
Main Authors Arkat, J, Jafari, R
Format Journal Article
LanguageEnglish
Published 01.05.2016
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Summary:This paper investigates the network location problem for single-server facilities that are subject to congestion. In each network edge, customers are uniformly distributed along the edge and their requests for service are assumed to be generated according to a Poisson process. A number of facilities are to be selected from a number of candidate sites and a single server is located at each facility with exponentially distributed service times. Using queueing analysis, we develop a mixd integer mathematical model to minimize the total travel and the average waiting times for customers. In order to evaluate the validity of the proposed model, a numerical example is solved and analyzed using GAMS software. In addition, since the proposed problem is NP-hard, two metaheuristic algorithms including a genetic algorithm and a simulated annealing algorithm are developed and applied for large-size problems.
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ISSN:1025-2495
1735-9244
DOI:10.5829/idosi.ije.2016.29.05b.09