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2008

On minimum m -connected k -dominating set problem in unit disc graphs

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On minimum m -connected k -dominating set problem in unit disc graphs
Minimum m-connected k-dominating set problem is as follows: Given a graph G = (V,E) and two natural numbers m and k, find a subset S V of minimal size such that every vertex in V \ S is adjacent to at least k vertices in S and the induced graph of S is m-connected. In this paper we study this problem with unit disc graphs and small m, which is motivated by the design of fault-tolerant virtual backbone for wireless sensor networks. We propose two approximation algorithms with constant performance ratios for m 2. We also discuss how to design approximation algorithms for the problem with arbitrarily large m. Keywords k-dominating set
Weiping Shang, F. Frances Yao, Peng-Jun Wan, Xiaod
Added 13 Dec 2010
Updated 13 Dec 2010
Type Journal
Year 2008
Where JCO
Authors Weiping Shang, F. Frances Yao, Peng-Jun Wan, Xiaodong Hu
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