A Self-Stabilizing Distributed Algorithm for the Steiner Tree Problem(<Special Section>Foundations of Computer Science)
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概要
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Self-stabilization is a theoretical framework of nonmasking fault-tolerant distributed algorithms. In this paper, we investigate the Steiner tree problem in distributed systems, and propose a selfstabilizing heuristic solution to the problem. Our algorithm is constructed by four layered modules (sub-algorithms): construction of a shortest path forest, transformation of the network, construction of a minimum spanning tree, and pruning unnecessary links and processes. Competitiveness is 2(1-1/l), where l is the number of leaves of optimal solution.
- 社団法人電子情報通信学会の論文
- 2004-02-01
著者
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Kamei Sayaka
Department Of Information Engineering Graduate School Of Engineering Hiroshima University
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KAKUGAWA Hirotsugu
Department of Information Engineering, Hiroshima University
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Kakugawa Hirotsugu
Department Of Information Engineering Hiroshima University
関連論文
- Hierarchical Composition of Self-Stabilizing Protocols Preserving the Fault-Containment Property
- A Self-Stabilizing Approximation Algorithm for the Distributed Minimum k-Domination(Discrete Mathematics and Its Applications)
- A Self-Stabilizing Distributed Algorithm for the Steiner Tree Problem(Foundations of Computer Science)