Detecting Communities from Given Seeds in Social Networks

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Please use this identifier to cite or link to this item: http://hdl.handle.net/1853/36980

Title: Detecting Communities from Given Seeds in Social Networks
Author: Riedy, Jason ; Bader, David A. ; Jiang, Karl ; Pande, Pushkar ; Sharma, Richa
Abstract: Analyzing massive social networks challenges both high-performance computers and human under- standing. These massive networks cannot be visualized easily, and their scale makes applying complex analysis methods computationally expensive. We present a region-growing method for finding a smaller, more tractable subgraph, a community, given a few example seed vertices. Unlike existing work, we focus on a small number of seed vertices, from two to a few dozen. We also present the first comparison between five algorithms for expanding a small seed set into a community. Our comparison applies these algorithms to an R-MAT generated graph component with 240 thousand vertices and 32 million edges and evaluates the community size, modularity, Kullback-Leibler divergence, conductance, and clustering coefficient. We find that our new algorithm with a local modularity maximizing heuristic based on Clauset, Newman, and Moore performs very well when the output is limited to 100 or 1000 vertices. When run without a vertex size limit, a heuristic from McCloskey and Bader generates communities containing around 60% of the graph's vertices and having a small conductance and modularity appropriate to the result size. A personalized PageRank algorithm based on Andersen, Lang, and Chung also performs well with respect to our metrics.
Type: Technical Report
URI: http://hdl.handle.net/1853/36980
Date: 2011-02-22
Contributor: Georgia Institute of Technology. College of Computing
Georgia Institute of Technology. School of Computational Science and Engineering
Relation: CSE Technical Reports ; GT-CSE-11-01
Publisher: Georgia Institute of Technology
Subject: Conductance
Modularity
Random walk
Region-growing algorithm
Seed set
Social networks
Vertices

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