A novel centrality measure for identifying influential nodes based on minimum weighted degree decomposition

被引:3
|
作者
Lu, Pengli [1 ]
Zhang, Zhiru [1 ]
Guo, Yuhong [2 ]
Chen, Yahong [3 ]
机构
[1] Lanzhou Univ Technol, Sch Comp & Commun, Lanzhou 730050, Gansu, Peoples R China
[2] Hexi Univ, Sch Math & Stat, Zhangye 734000, Gansu, Peoples R China
[3] Lishui Univ, Dept Math, Lishui 323000, Zhejiang, Peoples R China
来源
基金
中国国家自然科学基金;
关键词
Complex networks; minimum weighted degree decomposition; local influentiality; global influence capability; susceptible-infected-recovered (SIR) model; COMPLEX NETWORKS; SOCIAL NETWORKS; SPREADERS; RANKING; COMMUNITY; MODEL; IDENTIFICATION; DYNAMICS;
D O I
10.1142/S0217979221502519
中图分类号
O59 [应用物理学];
学科分类号
摘要
It has theoretical interest and practical significance to find out influential nodes which make the information spread faster and more extensive in complex networks. A variety of centrality measures have been proposed to identify influential nodes, while numerous of them are one-sided and may lead to inaccurate for identification. To overcome this issue, based on the defined minimum weighted degree decomposition, we propose a novel centrality method for identifying influential nodes by combining the local and global information. First, considering the local topological attribute of node and spread characteristic of neighbor nodes, the local influentiality is defined as the node's influence in the local range. Then, a weighted neighborhood coreness centrality is presented as the node's global influence capability by taking into account the potential impact of edges on information dissemination among nodes and position characteristic of node. Finally, taking the combinatorial centrality of local and global range as the final influence of node is more comprehensive and universally applicable. We use Susceptible-Infected-Recovered (SIR) model, monotonicity, Kendall's tau correlation coefficient and imprecision function to estimate the performance of our method. Comparison experiments conducted on 14 real-world networks indicate the effectiveness of the proposed method.
引用
收藏
页数:19
相关论文
共 50 条
  • [1] A new measure of identifying influential nodes: Efficiency centrality
    Wang, Shasha
    Du, Yuxian
    Deng, Yong
    [J]. COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION, 2017, 47 : 151 - 163
  • [2] A new Centrality Measure for Identifying Influential Nodes in Social Networks
    Rhouma, Delel
    Ben Romdhane, Lotfi
    [J]. TENTH INTERNATIONAL CONFERENCE ON MACHINE VISION (ICMV 2017), 2018, 10696
  • [3] Ranking the spreading influence of nodes in complex networks: An extended weighted degree centrality based on a remaining minimum degree decomposition
    Yang, Fan
    Li, Xiangwei
    Xu, Yanqiang
    Liu, Xinhui
    Wang, Jundi
    Zhang, Yi
    Zhang, Ruisheng
    Yao, Yabing
    [J]. PHYSICS LETTERS A, 2018, 382 (34) : 2361 - 2371
  • [4] Identifying Influential Nodes in Complex Network Based on Weighted Semi-local Centrality
    Kang, Wenfeng
    Tang, Guangming
    Sun, Yifeng
    Wang, Shuo
    [J]. 2016 2ND IEEE INTERNATIONAL CONFERENCE ON COMPUTER AND COMMUNICATIONS (ICCC), 2016, : 2467 - 2471
  • [5] Identification of Influential Nodes from Social Networks based on Enhanced Degree Centrality Measure
    Srinivas, Amedapu
    Velusamy, R. Leela
    [J]. 2015 IEEE INTERNATIONAL ADVANCE COMPUTING CONFERENCE (IACC), 2015, : 1179 - 1184
  • [6] A novel measure of identifying influential nodes in complex networks
    Lv, Zhiwei
    Zhao, Nan
    Xiong, Fei
    Chen, Nan
    [J]. PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 2019, 523 : 488 - 497
  • [7] Identifying Influential Spreaders in Complex Networks Based on Weighted Mixed Degree Decomposition Method
    S. Raamakirtinan
    L. M. Jenila Livingston
    [J]. Wireless Personal Communications, 2022, 127 (3) : 2103 - 2119
  • [8] Identifying Influential Spreaders in Complex Networks Based on Weighted Mixed Degree Decomposition Method
    Raamakirtinan, S.
    Livingston, L. M. Jenila
    [J]. WIRELESS PERSONAL COMMUNICATIONS, 2022, 127 (03) : 2103 - 2119
  • [9] Identifying Influential Nodes in Complex Networks Based on Neighborhood Entropy Centrality
    Qiu, Liqing
    Zhang, Jianyi
    Tian, Xiangbo
    Zhang, Shuang
    [J]. COMPUTER JOURNAL, 2021, 64 (10): : 1465 - 1476
  • [10] Density centrality: identifying influential nodes based on area density formula
    Ibnoulouafi, Ahmed
    El Haziti, Mohamed
    [J]. CHAOS SOLITONS & FRACTALS, 2018, 114 : 69 - 80