DocumentCode
3184516
Title
A self-stabilizing algorithm for the Steiner tree problem
Author
Kamei, Sayaka ; Kakugawa, Hirotsugu
Author_Institution
Dept. of Inf. Eng., Hiroshima Univ., Japan
fYear
2002
fDate
2002
Firstpage
396
Lastpage
401
Abstract
Self-stabilization is a theoretical framework of non-masking fault-tolerant distributed algorithms. In this paper, we investigate the Steiner tree problem in distributed systems, and propose a self-stabilizing solution to the problem. Our solution is based on the pruned-MST technique, a heuristic technique to find a minimal cost Steiner tree by pruning unnecessary nodes and edges in a minimum cost spanning tree, provided that a minimum spanning tree is available. Finally we propose an algorithm to reduce the cost of the solution.
Keywords
computational complexity; distributed algorithms; heuristic programming; software fault tolerance; trees (mathematics); Steiner tree problem; edge pruning; heuristic technique; minimal cost Steiner tree; minimum cost spanning tree; node pruning; nonmasking fault-tolerant distributed algorithms; pruned-MST technique; self-stabilizing algorithm; Approximation algorithms; Cost function; Distributed algorithms; Fault tolerance; Fault tolerant systems; Heuristic algorithms; Multicast algorithms; Routing; Safety; Tree graphs;
fLanguage
English
Publisher
ieee
Conference_Titel
Reliable Distributed Systems, 2002. Proceedings. 21st IEEE Symposium on
ISSN
1060-9857
Print_ISBN
0-7695-1659-9
Type
conf
DOI
10.1109/RELDIS.2002.1180217
Filename
1180217
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