DocumentCode
3532144
Title
Relative evaluation of partition algorithms for complex networks
Author
Orman, Günce Keziban ; Labatut, Vincent
Author_Institution
Comput. Sci. Dept., Galatasaray Univ., Istanbul, Turkey
fYear
2009
fDate
28-31 July 2009
Firstpage
20
Lastpage
25
Abstract
Complex networks partitioning consists in identifying denser groups of nodes. This popular research topic has applications in many fields such as biology, social sciences and physics. This led to many different partition algorithms, most of them based on Newman´s modularity measure, which estimates the quality of a partition. Until now, these algorithms were tested only on a few real networks or unrealistic artificial ones. In this work, we use the more realistic generative model developed by Lancichinetti et al. to compare seven algorithms: Edge-betweenness, Eigenvector, Fast Greedy, Label Propagation, Markov Clustering, Spinglass and Walktrap. We used normalized mutual information (NMI) to assess their performances. Our results show Spinglass and Walktrap are above the others in terms of quality, while Markov Clustering and Edge-Betweenness also achieve good performance. Additionally, we compared NMI and modularity and observed they are not necessarily related: some algorithms produce better partitions while getting lower modularity.
Keywords
algorithm theory; Markov clustering; Newman modularity measure; complex network partitioning; edge-betweenness; eigenvector; fast greedy; label propagation; normalized mutual information; partition algorithm; realistic generative model; spinglass; walktrap; Application software; Biology; Clustering algorithms; Complex networks; Computer science; Detection algorithms; Mutual information; Partitioning algorithms; Physics; Testing;
fLanguage
English
Publisher
ieee
Conference_Titel
Networked Digital Technologies, 2009. NDT '09. First International Conference on
Conference_Location
Ostrava
Print_ISBN
978-1-4244-4614-8
Electronic_ISBN
978-1-4244-4615-5
Type
conf
DOI
10.1109/NDT.2009.5272078
Filename
5272078
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