Multi-commodity k-splittable survivable network design problems with relays
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Date
2016
Authors
Ozgur Kabadurmus
Alice E. Smith
Journal Title
Journal ISSN
Volume Title
Publisher
Springer New York LLC barbara.b.bertram@gsk.com
Open Access Color
Green Open Access
Yes
OpenAIRE Downloads
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Publicly Funded
No
Abstract
The network design problem is a well known optimization problem with applications in telecommunication infrastructure designs and military operations. This paper devises the first formulation and solution methodology for the multi-commodity k-splittable two-edge disjoint survivable network design problem with capacitated edges and relays. This problem realistically portrays telecommunications network design but has not been solved previously due to its computational difficulty. Edge capacity is considered as either a discrete or a continuous variable. An exact method and a practical heuristic method are presented and computational results are discussed. © 2016 Elsevier B.V. All rights reserved.
Description
Keywords
Capacitated Edges, Heuristics, Networks, Or In Telecommunications, Reliability, Survivability, Design, Mass Transportation, Military Applications, Military Operations, Networks (circuits), Optimization, Reliability, Telecommunication Networks, Capacitated Edges, Heuristics, Network Design Problems, Optimization Problems, Or In Telecommunications, Survivability, Survivable Network Design, Telecommunications Networks, Heuristic Methods, Design, Mass transportation, Military applications, Military operations, Networks (circuits), Optimization, Reliability, Telecommunication networks, Capacitated edges, Heuristics, Network design problems, Optimization problems, OR in telecommunications, Survivability, Survivable network design, Telecommunications networks, Heuristic methods
Fields of Science
0211 other engineering and technologies, 02 engineering and technology
Citation
WoS Q
Scopus Q

OpenCitations Citation Count
9
Source
Telecommunication Systems
Volume
62
Issue
Start Page
123
End Page
133
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Citations
CrossRef : 9
Scopus : 11
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Mendeley Readers : 12
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