Network Soft Partition Based on Topological Potential

被引:0
|
作者
Zhang Jianpei [1 ]
Li Hongbo [1 ]
Yang Jing [1 ]
Bai Jinbo [2 ,3 ]
Chu Yan [1 ]
机构
[1] Harbin Engn Univ, Coll Comp Sci & Technol, Harbin, Peoples R China
[2] Harbin Engn Univ, Sch Econ & Management, Harbin, Peoples R China
[3] Heilongjiang Inst Technol, Dept Comp Sci & Technol, Harbin, Peoples R China
基金
中国国家自然科学基金;
关键词
Social network; complex network; soft partitioning; topological potential;
D O I
暂无
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
Partitioning of complex networks, esp. of social networks, has been a hotly debated topic in academic circles in recent years. Since actual networks usually contain some boundary nodes that are difficult to assign to a certain community, soft partitioning is under great demand in practical applications. However, at present network partitioning is done mainly by hard partition, soft partition methods are not common. In this context, a soft partition method is proposed hereby based on topological potential and specific algorithms are also provided. This method not only considers the spread of the uncertainty of community-identity of the boundary nodes in the network, but also realizes a quantified representation of the community-identity of the boundary nodes. Experiments show that this method yields results that are consistent with those by classic methods and is more reasonable.
引用
收藏
页码:725 / 729
页数:5
相关论文
共 50 条
  • [31] Current Partition at Topological Channel Intersections
    Qiao, Zhenhua
    Jung, Jeil
    Lin, Chungwei
    Ren, Yafei
    MacDonald, Allan H.
    Niu, Qian
    PHYSICAL REVIEW LETTERS, 2014, 112 (20)
  • [32] Topological partition of the crystal elastic constants
    Otero-de-la-Roza, Alberto
    Luana, Victor
    ACTA CRYSTALLOGRAPHICA A-FOUNDATION AND ADVANCES, 2011, 67 : C454 - C454
  • [33] Robust Clustering with Topological Graph Partition
    Wang Shuliang
    Li Qi
    Yuan Hanning
    Geng Jing
    Dai Tianru
    Deng Chenwei
    CHINESE JOURNAL OF ELECTRONICS, 2019, 28 (01) : 76 - 84
  • [34] The partition function of a topological field theory
    Costello, Kevin
    JOURNAL OF TOPOLOGY, 2009, 2 (04) : 779 - 822
  • [35] Topological string partition functions as polynomials
    Yamaguchi, S
    Yau, ST
    JOURNAL OF HIGH ENERGY PHYSICS, 2004, (07): : 1137 - 1156
  • [36] Soft homogeneity of soft topological sum
    Milan Matejdes
    Soft Computing, 2021, 25 : 8875 - 8881
  • [37] On Soft ω-Connectedness in Soft Topological Spaces
    Rathee, Savita
    Girdhar, Ridam
    COMMUNICATIONS IN MATHEMATICS AND APPLICATIONS, 2021, 12 (03): : 457 - 474
  • [38] Soft Connectedness of Soft Topological Space
    Mishra, Sanjay
    RECENT ADVANCES IN FUNDAMENTAL AND APPLIED SCIENCES (RAFAS 2016), 2017, 1860
  • [39] Soft ω*-Paracompactness in Soft Topological Spaces
    Al Ghour, Samer
    INTERNATIONAL JOURNAL OF FUZZY LOGIC AND INTELLIGENT SYSTEMS, 2021, 21 (01) : 57 - 65
  • [40] Soft homogeneity of soft topological sum
    Matejdes, Milan
    SOFT COMPUTING, 2021, 25 (14) : 8875 - 8881