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a local algorithm for finding dense bipartite-like subgraphs
Peng Pan
2012
会议名称18th Annual International Computing and Combinatorics Conference, COCOON 2012
会议录名称Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics)
页码145-156
会议日期August 20, 2012 - August 22, 2012
会议地点Sydney, NSW, Australia
收录类别EI
ISSN0302-9743
部门归属(1) State Key Laboratory of Computer Science Institute of Software Chinese Academy of Sciences China; (2) School of Information Science and Engineering Graduate University of China Academy of Sciences China
摘要We give a local algorithm to extract dense bipartite-like subgraphs which characterize cyber-communities in the Web [13]. We use the bipartiteness ratio of a set as the quality measure that was introduced by Trevisan [20]. Our algorithm, denoted as FindDenseBipartite (v,s,θ), takes as input a starting vertex v, a volume target s and a bipartiteness ratio parameter θ and outputs an induced subgraph of G. It is guaranteed to have the following approximation performance: for any subgraph S with bipartiteness ratio θ, there exists a subset Sθ ⊆ S such that vol(S θ) ≥ vol(S)/9 and that if the starting vertex v ∈ Sθ and s ≥ vol(S), the algorithm FindDenseBipartite (v,s,θ) outputs a subgraph (X,Y) with bipartiteness ratio O(√θ). The running time of the algorithm is O(s2(Δ + logs)), where Δ is the maximum degree of G, independent of the size of G. © 2012 Springer-Verlag.; We give a local algorithm to extract dense bipartite-like subgraphs which characterize cyber-communities in the Web [13]. We use the bipartiteness ratio of a set as the quality measure that was introduced by Trevisan [20]. Our algorithm, denoted as FindDenseBipartite (v,s,θ), takes as input a starting vertex v, a volume target s and a bipartiteness ratio parameter θ and outputs an induced subgraph of G. It is guaranteed to have the following approximation performance: for any subgraph S with bipartiteness ratio θ, there exists a subset Sθ ⊆ S such that vol(S θ) ≥ vol(S)/9 and that if the starting vertex v ∈ Sθ and s ≥ vol(S), the algorithm FindDenseBipartite (v,s,θ) outputs a subgraph (X,Y) with bipartiteness ratio O(√θ). The running time of the algorithm is O(s2(Δ + logs)), where Δ is the maximum degree of G, independent of the size of G. © 2012 Springer-Verlag.
关键词Combinatorial Mathematics
主办者Google; National ICT Australia
语种英语
内容类型会议论文
URI标识http://ir.iscas.ac.cn/handle/311060/15758
专题中国科学院软件研究所
推荐引用方式
GB/T 7714
Peng Pan. a local algorithm for finding dense bipartite-like subgraphs[C],2012:145-156.
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