On detecting maximal quasi antagonistic communities in signed graphs

被引:11
|
作者
Gao, Ming [1 ,2 ]
Lim, Ee-Peng [2 ]
Lo, David [2 ]
Prasetyo, Philips Kokoh [2 ]
机构
[1] E China Normal Univ, Inst Data Sci & Engn, Shanghai 200062, Peoples R China
[2] Singapore Management Univ, Sch Informat Syst, Singapore 178902, Singapore
基金
新加坡国家研究基金会;
关键词
Signed graph; Bi-clique; Quasi antagonistic community; Enumeration tree; Power law distribution; CLIQUES;
D O I
10.1007/s10618-015-0405-2
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Many networks can be modeled as signed graphs. These include social networks, and relationships/interactions networks. Detecting sub-structures in such networks helps us understand user behavior, predict links, and recommend products. In this paper, we detect dense sub-structures from a signed graph, called quasi antagonistic communities (QACs). An antagonistic community consists of two groups of users expressing positive relationships within each group but negative relationships across groups. Instead of requiring complete set of negative links across its groups, a QAC allows a small number of inter-group negative links to be missing. We propose an algorithm, Mascot, to find all maximal quasi antagonistic communities (MQACs). Mascot consists of two stages: pruning and enumeration stages. Based on the properties of QAC, we propose four pruning rules to reduce the size of candidate graphs in the pruning stage. We use an enumeration tree to enumerate all strongly connected subgraphs in a top-down fashion in the second stage before they are used to construct MQACs. We have conducted extensive experiments using synthetic signed graphs and two real networks to demonstrate the efficiency and accuracy of the Mascot algorithm. We have also found that detecting MQACs helps us to predict the signs of links.
引用
收藏
页码:99 / 146
页数:48
相关论文
共 50 条
  • [1] On detecting maximal quasi antagonistic communities in signed graphs
    Ming Gao
    Ee-Peng Lim
    David Lo
    Philips Kokoh Prasetyo
    [J]. Data Mining and Knowledge Discovery, 2016, 30 : 99 - 146
  • [2] Signed graphs with maximal index
    Ghorbani, Ebrahim
    Majidi, Arezoo
    [J]. DISCRETE MATHEMATICS, 2021, 344 (08)
  • [3] Maximal signed graphs with odd signed cycles as star complements
    Yuan, Xiying
    Mao, Yanqi
    Liu, Lele
    [J]. APPLIED MATHEMATICS AND COMPUTATION, 2021, 408
  • [4] Maximal Balanced Signed Biclique Enumeration in Signed Bipartite Graphs
    Sun, Renjie
    Wu, Yanping
    Chen, Chen
    Wang, Xiaoyang
    Zhang, Wenjie
    Lin, Xuemin
    [J]. 2022 IEEE 38TH INTERNATIONAL CONFERENCE ON DATA ENGINEERING (ICDE 2022), 2022, : 1887 - 1899
  • [5] Mining direct antagonistic communities in signed social networks
    Lo, David
    Surian, Didi
    Prasetyo, Philips Kokoh
    Zhang, Kuan
    Lim, Ee-Peng
    [J]. INFORMATION PROCESSING & MANAGEMENT, 2013, 49 (04) : 773 - 791
  • [6] Co-maximal signed graphs of commutative rings
    Sinha, Deepa
    Rao, Anita Kumari
    [J]. TURKISH JOURNAL OF MATHEMATICS, 2018, 42 (03) : 1203 - 1220
  • [7] Detecting Antagonistic and Allied Communities on Social Media
    Salehi, Amin
    Davulcu, Hasan
    [J]. 2018 IEEE/ACM INTERNATIONAL CONFERENCE ON ADVANCES IN SOCIAL NETWORKS ANALYSIS AND MINING (ASONAM), 2018, : 99 - 106
  • [8] Efficient Maximal Biclique Enumeration on Large Signed Bipartite Graphs
    Wang, Jianhua
    Yang, Jianye
    Gu, Zhaoquan
    Ouyang, Dian
    Tian, Zhihong
    Lin, Xuemin
    [J]. IEEE TRANSACTIONS ON KNOWLEDGE AND DATA ENGINEERING, 2024, 36 (09) : 4618 - 4631
  • [9] Bayesian Approach to Modeling and Detecting Communities in Signed Network
    Yang, Bo
    Zhao, Xuehua
    Liu, Xueyan
    [J]. PROCEEDINGS OF THE TWENTY-NINTH AAAI CONFERENCE ON ARTIFICIAL INTELLIGENCE, 2015, : 1952 - 1958
  • [10] On the Characterization of Maximal Planar Graphs with a Given Signed Cycle Domination Number
    Xiao Ming Pi
    [J]. Acta Mathematica Sinica, English Series, 2018, 34 : 911 - 920