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Wireless Communications and Applications. First International Conference, ICWCA 2011, Sanya, China, August 1-3, 2011, Revised Selected Papers

Research Article

Algorithm Research of Top-Down Mining Maximal Frequent SubGraph Based on Tree Structure

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  • @INPROCEEDINGS{10.1007/978-3-642-29157-9_38,
        author={Xiao Chen and Chunying Zhang and Fengchun Liu and Jingfeng Guo},
        title={Algorithm Research of Top-Down Mining Maximal Frequent SubGraph Based on Tree Structure},
        proceedings={Wireless Communications and Applications. First International Conference, ICWCA 2011, Sanya, China, August 1-3, 2011, Revised Selected Papers},
        proceedings_a={ICWCA},
        year={2012},
        month={5},
        keywords={Maximal Frequent Subgraph Top-Down Graph Isomorphism Tree Structure},
        doi={10.1007/978-3-642-29157-9_38}
    }
    
  • Xiao Chen
    Chunying Zhang
    Fengchun Liu
    Jingfeng Guo
    Year: 2012
    Algorithm Research of Top-Down Mining Maximal Frequent SubGraph Based on Tree Structure
    ICWCA
    Springer
    DOI: 10.1007/978-3-642-29157-9_38
Xiao Chen1,*, Chunying Zhang,*, Fengchun Liu,*, Jingfeng Guo2,*
  • 1: Hebei United University
  • 2: Yanshan University
*Contact email: chenxiao0604@163.com, zchunying@heut.edu.cn, lnobliu@heut.edu.cn, jfguo@ysu.edu.cn

Abstract

For the existence of problems with mining frequent subgraph by the traditional way, a new algorithm of top-down mining maximal frequent subgraph based on tree structure is proposed in this paper. In the mining process, the symmetry of graph is used to identify the symmetry vertex; determining graph isomorphism based on the attributed information of graph, the tree structure is top-down constructed and completed the calculation of support. Which is reduced the unnecessary operation and the redundant storage of graphs, and the efficiency of algorithm is improved. Experiments show that the algorithm is superior to the existing maximal frequent subgraph mining algorithms, without losing any patterns and useful information.

Keywords
Maximal Frequent Subgraph Top-Down Graph Isomorphism Tree Structure
Published
2012-05-29
http://dx.doi.org/10.1007/978-3-642-29157-9_38
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