2018 IEEE International Conference on Big Data (Big Data) 2018
DOI: 10.1109/bigdata.2018.8622352
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Enumerating Top-k Quasi-Cliques

Abstract: Quasi-cliques are dense incomplete subgraphs of a graph that generalize the notion of cliques. Enumerating quasicliques from a graph is a robust way to detect densely connected structures with applications to bio-informatics and social network analysis. However, enumerating quasi-cliques in a graph is a challenging problem, even harder than the problem of enumerating cliques. We consider the enumeration of top-k degree-based quasi-cliques, and make the following contributions: (1) We show that even the problem… Show more

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Cited by 26 publications
(22 citation statements)
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References 47 publications
(67 reference statements)
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“…In other words, if we remove from a γ-quasi-clique a node v with a degree lower than the average degree, the resulting graph is still at least a γ-quasi-clique. Note that this is consistent with the observation that a quasi-clique contains denser sub-graphs [23].…”
Section: Presq Algorithmsupporting
confidence: 91%
See 2 more Smart Citations
“…In other words, if we remove from a γ-quasi-clique a node v with a degree lower than the average degree, the resulting graph is still at least a γ-quasi-clique. Note that this is consistent with the observation that a quasi-clique contains denser sub-graphs [23].…”
Section: Presq Algorithmsupporting
confidence: 91%
“…PRESQ seed stage begins close to the original clique, while the growing stage pushes the result closer. For k = 2, our proposal is similar to existing quasi-clique finding algorithms [23], [24], so these results are to be expected.…”
Section: Influence Of Spurious Edgessupporting
confidence: 63%
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“…Growing the quasi-clique seeds This is similar to KER-NELQC's idea [23], but based on a quasi-clique enumeration algorithm. Given a quasi-clique seed from the first stage, candidates are grown following a tree-shaped, depth-first traversal [24]:…”
Section: Presq Algorithmmentioning
confidence: 99%
“…Other than Sanei-Mehri et al [34], quasi-cliques have seldom been considered in a big graph setting. Quick [29] was only tested on two small graphs: a yeast interaction network with 4932 vertices (proteins) and 17201 edges (interactions), and an E. coli interaction network with 1846 vertices and 5929 edges.…”
Section: Related Workmentioning
confidence: 99%