DocumentCode
2651449
Title
Adapting d-hop dominating sets to topology changes in ad hoc networks
Author
Vuong, Thai H P ; Huynh, Dung T.
Author_Institution
Dept. of Comput. Sci., Texas Univ., Richardson, TX, USA
fYear
2000
fDate
2000
Firstpage
348
Lastpage
353
Abstract
By grouping neighboring stations into clusters, a clustering architecture could provide a good infrastructure for efficient channel access and packet routing. Unfortunately, existing cluster formation algorithms to construct minimal sets of clusters have to be rerun on the entire network even if there is a small change in the topology. This wastes communication bandwidth and delays user data transmission. In graph-theory terminology, a minimum set of clusterheads in an ad hoc network is precisely a minimum dominating set. In this paper, we show that the problem of adapting a minimum d-hop dominating set to a simple topology change in ad hoc networks is NP-complete. We then propose a heuristic to adapt a given dominating set in an ad hoc network to a simple topology change by looking only at a small local area around the change. We perform some experiments to show that the proposed heuristic performs consistently almost as well as the rerun approach. We also discuss an efficient distributed implementation of our heuristic
Keywords
graph theory; network topology; optimisation; packet radio networks; telecommunication network routing; NP-completeness; ad hoc networks; channel access; cluster formation algorithms; clusterheads; communication bandwidth; d-hop dominating sets; graph-theory terminology; heuristic; neighboring station clusters; packet radio network; packet routing; topology changes; user data transmission; Ad hoc networks; Bandwidth; Clustering algorithms; Computer architecture; Computer science; Data communication; Delay; Intelligent networks; Network topology; Routing;
fLanguage
English
Publisher
ieee
Conference_Titel
Computer Communications and Networks, 2000. Proceedings. Ninth International Conference on
Conference_Location
Las Vegas, NV
ISSN
1095-2055
Print_ISBN
0-7803-6494-5
Type
conf
DOI
10.1109/ICCCN.2000.885513
Filename
885513
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