Multivariate Algorithmics for Finding Cohesive Subnetworks

Community detection is an important task in the analysis of biological, social or technical networks. We survey different models of cohesive graphs, commonly referred to as clique relaxations, that are used in the detection of network communities. For each clique relaxation, we give an overview of b...

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Published in:Algorithms Vol. 9; no. 1; p. 21
Main Author: Komusiewicz, Christian
Format: Journal Article
Language:English
Published: MDPI AG 01.03.2016
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ISSN:1999-4893, 1999-4893
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Abstract Community detection is an important task in the analysis of biological, social or technical networks. We survey different models of cohesive graphs, commonly referred to as clique relaxations, that are used in the detection of network communities. For each clique relaxation, we give an overview of basic model properties and of the complexity of the problem of finding large cohesive subgraphs under this model. Since this problem is usually NP-hard, we focus on combinatorial fixed-parameter algorithms exploiting typical structural properties of input networks.
AbstractList Community detection is an important task in the analysis of biological, social or technical networks. We survey different models of cohesive graphs, commonly referred to as clique relaxations, that are used in the detection of network communities. For each clique relaxation, we give an overview of basic model properties and of the complexity of the problem of finding large cohesive subgraphs under this model. Since this problem is usually NP-hard, we focus on combinatorial fixed-parameter algorithms exploiting typical structural properties of input networks.
Author Komusiewicz, Christian
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Snippet Community detection is an important task in the analysis of biological, social or technical networks. We survey different models of cohesive graphs, commonly...
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StartPage 21
SubjectTerms clique relaxations
dense subgraphs
fixed-parameter algorithms
network communities
NP-hard problem
Title Multivariate Algorithmics for Finding Cohesive Subnetworks
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