k-Partite cliques of protein interactions: A novel subgraph topology for functional coherence analysis on PPI networks

被引:4
作者
Liu, Qian [1 ]
Chen, Yi-Ping Phoebe [2 ]
Li, Jinyan [1 ]
机构
[1] Univ Technol Sydney, Adv Analyt Inst, Sydney, NSW 2007, Australia
[2] La Trobe Univ, Dept Comp Sci & Comp Engn, Melbourne, Vic, Australia
关键词
k-Partite protein cliques; K-partite graphs; Maximal k-partite clique; Protein functional coherence; FUNCTION PREDICTION; COMPLEXES; MODULES; IDENTIFICATION; BINDING; YEAST; ORGANIZATION; INFORMATION; ANNOTATION; MODULARITY;
D O I
10.1016/j.jtbi.2013.09.013
中图分类号
Q [生物科学];
学科分类号
07 ; 0710 ; 09 ;
摘要
Many studies are aimed at identifying dense clusters/subgraphs from protein-protein interaction (PPI) networks for protein function prediction. However, the prediction performance based on the dense clusters is actually worse than a simple guilt-by-association method using neighbor counting ideas. This indicates that the local topological structures and properties of PPI networks are still open to new theoretical investigation and empirical exploration. We introduce a novel topological structure called k-partite cliques of protein interactions-a functionally coherent but not-necessarily dense subgraph topology in PPI networks-to study PPI networks. A k-partite protein clique is a maximal k-partite clique comprising two or more nonoverlapping protein subsets between any two of which full interactions are exhibited. In the detection of PPI's maximal k-partite cliques, we propose to transform PPI networks into induced K-partite graphs where edges exist only between the partites. Then, we present a maximal k-partite clique mining (MaCMik) algorithm to enumerate maximal k-partite cliques from K-partite graphs. Our MaCMik algorithm is then applied to a yeast PPI network. We observed interesting and unusually high functional coherence in k-partite protein cliques-the majority of the proteins in k-partite protein cliques,,especially those in the same partites, share the same functions, although k-partite protein cliques are not restricted to be dense compared with dense subgraph patterns or (quasi-)cliques. The idea of k-partite protein cliques provides a novel approach of characterizing PPI networks, and so it will help function prediction for unknown proteins. (C) 2013 Elsevier Ltd. All rights reserved.
引用
收藏
页码:146 / 154
页数:9
相关论文
共 82 条
  • [41] Li J, 2008, PROCEEDINGS OF 2008 INTERNATIONAL COLLOQUIUM ON ARTIFICIAL INTELLIGENCE IN EDUCATION, P78
  • [42] Maximal biclique subgraphs and closed pattern pairs of the adjacency matrix: A one-to-one correspondence and mining algorithms
    Li, Jinyan
    Liu, Guimei
    Li, Haiquan
    Wong, Limsoon
    [J]. IEEE TRANSACTIONS ON KNOWLEDGE AND DATA ENGINEERING, 2007, 19 (12) : 1625 - 1637
  • [43] Towards the identification of protein complexes and functional modules by integrating PPI network and gene expression data
    Li, Min
    Wu, Xuehong
    Wang, Jianxin
    Pan, Yi
    [J]. BMC BIOINFORMATICS, 2012, 13
  • [44] Li Xiao-Li, 2007, Comput Syst Bioinformatics Conf, V6, P157
  • [45] Lin S.X., 2013, J BIOMED SCI JBISE, V6, P435, DOI [10.4236/jbise.2013.64054, DOI 10.4236/JBISE.2013.64054]
  • [46] LIN SX, 1990, J BIOL CHEM, V265, P9670
  • [47] High Functional Coherence in k-Partite Protein Cliques of Protein Interaction Networks
    Liu, Qian
    Chen, Yi-Ping Phoebe
    Li, Jinyan
    [J]. 2009 IEEE INTERNATIONAL CONFERENCE ON BIOINFORMATICS AND BIOMEDICINE, 2009, : 111 - +
  • [48] Long B., 2006, SIGKDD, P317, DOI DOI 10.1145/1150402.1150439
  • [49] Genomic analysis of regulatory network dynamics reveals large topological changes
    Luscombe, NM
    Babu, MM
    Yu, HY
    Snyder, M
    Teichmann, SA
    Gerstein, M
    [J]. NATURE, 2004, 431 (7006) : 308 - 312
  • [50] Systems-level analyses identify extensive coupling among gene expression machines
    Maciag, Karolina
    Altschuler, Steven J.
    Slack, Michael D.
    Krogan, Nevan J.
    Emili, Andrew
    Greenblatt, Jack F.
    Maniatis, Tom
    Wu, Lani F.
    [J]. MOLECULAR SYSTEMS BIOLOGY, 2006, 2 (1) : 2006.0003