A Deep Stochastic Model for Detecting Community in Complex Networks
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  • 作者:Jingcheng Fu ; Jianliang Wu
  • 关键词:Complex networks ; Community detecting ; Non ; negative matrix factorization
  • 刊名:Journal of Statistical Physics
  • 出版年:2017
  • 出版时间:January 2017
  • 年:2017
  • 卷:166
  • 期:2
  • 页码:230-243
  • 全文大小:
  • 刊物类别:Physics and Astronomy
  • 刊物主题:Statistical Physics and Dynamical Systems; Theoretical, Mathematical and Computational Physics; Physical Chemistry; Quantum Physics;
  • 出版者:Springer US
  • ISSN:1572-9613
  • 卷排序:166
文摘
Discovering community structures is an important step to understanding the structure and dynamics of real-world networks in social science, biology and technology. In this paper, we develop a deep stochastic model based on non-negative matrix factorization to identify communities, in which there are two sets of parameters. One is the community membership matrix, of which the elements in a row correspond to the probabilities of the given node belongs to each of the given number of communities in our model, another is the community-community connection matrix, of which the element in the i-th row and j-th column represents the probability of there being an edge between a randomly chosen node from the i-th community and a randomly chosen node from the j-th community. The parameters can be evaluated by an efficient updating rule, and its convergence can be guaranteed. The community-community connection matrix in our model is more precise than the community-community connection matrix in traditional non-negative matrix factorization methods. Furthermore, the method called symmetric nonnegative matrix factorization, is a special case of our model. Finally, based on the experiments on both synthetic and real-world networks data, it can be demonstrated that our algorithm is highly effective in detecting communities.
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