A Probabilistic Framework for Relational Clustering

被引:0
|
作者
Long, Bo [1 ]
Zhang, Zhongfei [1 ]
Yu, Philip S.
机构
[1] SUNY Binghamton, Dept Comp Sci, Binghamton, NY 13902 USA
关键词
Clustering; Relational data; Relational clustering; Semi-supervised clustering; EM-algorithm; Bregman divergences; Exponential families;
D O I
暂无
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Relational clustering has attracted more and more attention due to its phenomenal impact in various important applications which involve multi-type interrelated data objects, such as Web mining, search marketing, bioinformatics, citation analysis, and epidemiology. In this paper, we propose a probabilistic model for relational clustering, which also provides a principal framework to unify various important clustering tasks including traditional attributes-based clustering, semi-supervised clustering, co-clustering and graph clustering. The proposed model seeks to identify cluster structures for each type of data objects and interaction patterns between different types of objects. Under this model, we propose parametric hard and soft relational clustering algorithms under a large number of exponential family distributions. The algorithms are applicable to relational data of various structures and at the same time unifies a number of stat-of-the-art clustering algorithms: co-clustering algorithms, the k-partite graph clustering, and semi-supervised clustering based on hidden Markov random fields.
引用
收藏
页码:470 / 479
页数:10
相关论文
共 50 条
  • [21] Qualitative Probabilistic Relational Models
    van der Gaag, Linda C.
    Leray, Philippe
    SCALABLE UNCERTAINTY MANAGEMENT (SUM 2018), 2018, 11142 : 276 - 289
  • [22] From Penalized Maximum Likelihood to cluster analysis: A unified probabilistic framework of clustering
    Sun, Xichen
    Cheng, Qiansheng
    Feng, Jufu
    INTERNATIONAL JOURNAL OF PATTERN RECOGNITION AND ARTIFICIAL INTELLIGENCE, 2007, 21 (03) : 483 - 490
  • [23] PRL: A probabilistic relational language
    Getoor, L
    Grant, J
    MACHINE LEARNING, 2006, 62 (1-2) : 7 - 31
  • [24] Learning probabilistic relational models
    Friedman, N
    Getoor, L
    Koller, D
    Pfeffer, A
    IJCAI-99: PROCEEDINGS OF THE SIXTEENTH INTERNATIONAL JOINT CONFERENCE ON ARTIFICIAL INTELLIGENCE, VOLS 1 & 2, 1999, : 1300 - 1307
  • [25] PRL: A probabilistic relational language
    Lise Getoor
    John Grant
    Machine Learning, 2006, 62 : 7 - 31
  • [26] On the Coherence of Probabilistic Relational Formalisms
    De Bona, Glauber
    Cozman, Fabio G.
    ENTROPY, 2018, 20 (04)
  • [27] A PROBABILISTIC RELATIONAL DATA MODEL
    BARBARA, D
    GARCIAMOLINA, H
    PORTER, D
    LECTURE NOTES IN COMPUTER SCIENCE, 1990, 416 : 60 - 74
  • [28] Probabilistic ontologies and relational databases
    Udrea, O
    Yu, D
    Hung, E
    Subrahmanian, VS
    ON THE MOVE TO MEANINGFUL INTERNET SYSTEMS 2005: COOPIS, DOA, AND ODBASE, PT 1, PROCEEDINGS, 2005, 3760 : 1 - 17
  • [29] Inducing Probabilistic Relational Rules from Probabilistic Examples
    De Raedt, Luc
    Dries, Anton
    Thon, Ingo
    Van den Broeck, Guy
    Verbeke, Mathias
    PROCEEDINGS OF THE TWENTY-FOURTH INTERNATIONAL JOINT CONFERENCE ON ARTIFICIAL INTELLIGENCE (IJCAI), 2015, : 1835 - 1843
  • [30] Modelling vague content and structure querying in XML retrieval with a probabilistic object-relational framework
    Lalmas, M
    Rölleke, T
    FLEXIBLE QUERY ANSWERING SYSTEMS, PROCEEDINGS, 2004, 3055 : 432 - 445