2008
DOI: 10.1109/tnet.2007.905605
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Centralized and Distributed Algorithms for Routing and Weighted Max-Min Fair Bandwidth Allocation

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Cited by 52 publications
(32 citation statements)
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“…In the nonsplittable case [5], [6], a MMF distribution of resources (bandwidth) to connections is done for fixed single path routing. In the splittable (multipath) MMF routing case, the traffic demands are allowed to be split among multiple flows (paths) [7][8][9]. Multipath routing has long been recognized as an effective strategy to achieve load balancing and increase reliability.…”
Section: A Interference and Fairness In Routingmentioning
confidence: 99%
See 1 more Smart Citation
“…In the nonsplittable case [5], [6], a MMF distribution of resources (bandwidth) to connections is done for fixed single path routing. In the splittable (multipath) MMF routing case, the traffic demands are allowed to be split among multiple flows (paths) [7][8][9]. Multipath routing has long been recognized as an effective strategy to achieve load balancing and increase reliability.…”
Section: A Interference and Fairness In Routingmentioning
confidence: 99%
“…Thus, this constraint and the solutions obtained in this paper are pertinent for static wireless networks. 7 that each user and relay node has fixed transmission power, P max , where the P max value is different for the user and relay nodes. Node power level determines the transmission range and interference range which in turn determines the SINR of a specific transmission from that node.…”
Section: Contributions and Organizationmentioning
confidence: 99%
“…They considered both the static and dynamic bandwidth provisioning models and their study takes into account various factors such as QoS, traffic demand distributions, and bandwidth costs. Allalouf et al [27] presented centralized and distributed algorithms for finding an optimal global per-commodity max-min fair rate vector in a network with multiple source-demand pairs.…”
Section: Related Workmentioning
confidence: 99%
“…They provided a simple algorithm using flow (i.e., throughput) as the performance function for each source-destination pair. Allalouf and Shavitt [1] and Pioro and Medhi [38] (Chapter 8) present various models for equitable multicommodity flows in networks. The algorithms for problems in which the routing is not fixed are quite complicated and require repeated solutions of large linear or nonlinear programs.…”
Section: Related Equitable Network Flow Problemsmentioning
confidence: 99%
“…Note that by Proposition 2, V a 2 (2) ≥ V a 1 (1), where links a 1 and a 2 are the bottleneck links in iterations 1 and 2, respectively. Solving the reduced problem is justified since V a 2 (2) ≥ V a 1 (1) implies that the performance function values of all variables that will be fixed at the second iteration are equal to or larger than V a 1 (1), whereas the performance function values of all variables that were fixed at the first iteration above their lower bound are equal to V a 1 (1). Hence, Proposition 1 holds for the reduced problem with link a 1 being replaced by link a 2 , and the variables fixed in Steps 3-5 of the second iteration are at their minimal optimal values.…”
Section: Proof Of Propositionmentioning
confidence: 99%