Jochen Kögel, Simon Hauger, Sascha Junghans, Martin Köhn,'s EUNICE 2005: Networks and Applications Towards a PDF

By Jochen Kögel, Simon Hauger, Sascha Junghans, Martin Köhn, Marc C. Necker (auth.), Carlos Delgado Kloos, Andrés Marín, David Larrabeiti (eds.)

ISBN-10: 0387308156

ISBN-13: 9780387308159

ISBN-10: 038731170X

ISBN-13: 9780387311708

International Federation for info Processing

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Additional info for EUNICE 2005: Networks and Applications Towards a Ubiquitously Connected World: IFIP International Workshop on Networked Applications, Colmenarejo, Madrid/Spain, 6–8 July, 2005

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20031). The current paper considers a link as "bottleneck" where packets experience continuous, severe queuing and even being dropped due to the finite queuelengths. Let us take an other viewpoint: consider a user utilizing similar networked services on server a and on server b (the servers offer similar processing performance). The user can reach server a on route A, whereas helshe gets serviced by server b on route B. In case this user is satisfied with the network performance towards server a, but helshe can notice performance problems Analyzing Packet Intel-arrival Times Distribution to Detect Network Bottlenecks 19 towards server b, then route B contains bottleneck link(s) - at least more of them, than scenario A does.

On maximum fairness configuration it possesses similar characteristics than those of SCFQ [Golestani, 19941. The remainder of the paper is organized as follows. Section 1 deals with the network model, giving definitions about fairness and the algorithm. Section 2 presents the basic version of LSF, without tunable fairnesslcoinplexity, and analyses its performance. 4 we present T-LSF, with the tun- Tunable Lenst Served First 33 able parameter N that reduces (increases) complexity (unfairness). Finally, on Section 3 we draw our conclusions and point out hture lines of research.

This is stated on the following Theorem, proved through a sequence of four lemmas THEOREM 1 (FAIRNESS INDEXOF L S F ) Foranyhuo,fibws i ,j E B ( t l ,t2) andp E (1, . . , Ad) For ease of notation, we are going to define the quantity K p as: 36 P Serrano, D. Larrabeiti, A. Leon In order to demonstrate the Theorem, we will first bound the difference between W , and W j (at two different t,,) for any two flows i and j (by Lemma 2, Lemma 3 and Corollary 4). Then we will extend it for the normalized ser(via Corollary 5).

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EUNICE 2005: Networks and Applications Towards a Ubiquitously Connected World: IFIP International Workshop on Networked Applications, Colmenarejo, Madrid/Spain, 6–8 July, 2005 by Jochen Kögel, Simon Hauger, Sascha Junghans, Martin Köhn, Marc C. Necker (auth.), Carlos Delgado Kloos, Andrés Marín, David Larrabeiti (eds.)


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