Computing Influential Nodes Using the Nearest Neighborhood Trust Value and PageRank in Complex Networks

被引:14
作者
Hajarathaiah, Koduru [1 ]
Enduri, Murali Krishna [1 ]
Anamalamudi, Satish [1 ]
Reddy, Tatireddy Subba [2 ]
Tokala, Srilatha [1 ]
机构
[1] SRM Univ AP, Dept Comp Sci & Engn, Amaravati 522502, India
[2] BV Raju Inst Technol, Dept Comp Sci & Engn, Medak 502313, India
关键词
trust value; PageRank; similarity ratio; centrality measure; influential nodes; complex networks; SOCIAL NETWORKS; SPREADERS; CENTRALITY;
D O I
10.3390/e24050704
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
Computing influential nodes gets a lot of attention from many researchers for information spreading in complex networks. It has vast applications, such as viral marketing, social leader creation, rumor control, and opinion monitoring. The information-spreading ability of influential nodes is greater compared with other nodes in the network. Several researchers proposed centrality measures to compute the influential nodes in a complex network, such as degree, betweenness, closeness, semi-local centralities, and PageRank. These centrality methods are defined based on the local and/or global information of nodes in the network. However, due to their high time complexity, centrality measures based on the global information of nodes have become unsuitable for large-scale networks. Very few centrality measures exist that are based on the attributes between nodes and the structure of the network. We propose the nearest neighborhood trust PageRank (NTPR) based on the structural attributes of neighbors and nearest neighbors of nodes. We define the measure based on the degree ratio, the similarity between nodes, the trust values of neighbors, and the nearest neighbors. We computed the influential nodes in various real-world networks using the proposed centrality method. We found the maximum influence by using influential nodes with SIR and independent cascade methods. We also compare the maximum influence of our centrality measure with the existing basic centrality measures.
引用
收藏
页数:19
相关论文
共 50 条
  • [21] A novel measure of identifying influential nodes in complex networks
    Lv, Zhiwei
    Zhao, Nan
    Xiong, Fei
    Chen, Nan
    PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 2019, 523 : 488 - 497
  • [22] Identifying influential nodes in complex networks based on AHP
    Bian, Tian
    Hu, Jiantao
    Deng, Yong
    PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 2017, 479 : 422 - 436
  • [23] Evidential method to identify influential nodes in complex networks
    Mo, Hongming
    Gao, Cai
    Deng, Yong
    JOURNAL OF SYSTEMS ENGINEERING AND ELECTRONICS, 2015, 26 (02) : 381 - 387
  • [24] Identifying influential nodes in complex networks via Transformer
    Chen, Leiyang
    Xi, Ying
    Dong, Liang
    Zhao, Manjun
    Li, Chenliang
    Liu, Xiao
    Cui, Xiaohui
    INFORMATION PROCESSING & MANAGEMENT, 2024, 61 (05)
  • [25] Identifying influential nodes in complex networks through the k-shell index and neighborhood information
    Esfandiari, Shima
    Moosavi, Mohammad Reza
    JOURNAL OF COMPUTATIONAL SCIENCE, 2025, 84
  • [26] Finding influential nodes in complex networks by integrating nodal intrinsic and extrinsic centrality
    Zhu, Xiaoyu
    Hao, Rongxia
    CHAOS SOLITONS & FRACTALS, 2025, 194
  • [27] A new evidential methodology of identifying influential nodes in complex networks
    Bian, Tian
    Deng, Yong
    CHAOS SOLITONS & FRACTALS, 2017, 103 : 101 - 110
  • [28] Identifying influential nodes in complex networks from global perspective
    Zhao, Jie
    Wang, Yunchuan
    Deng, Yong
    CHAOS SOLITONS & FRACTALS, 2020, 133
  • [29] A modified weighted TOPSIS to identify influential nodes in complex networks
    Hu, Jiantao
    Du, Yuxian
    Mo, Hongming
    Wei, Daijun
    Deng, Yong
    PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 2016, 444 : 73 - 85
  • [30] BGN: Identifying Influential Nodes in Complex Networks via Backward Generating Networks
    Lin, Zhiwei
    Ye, Fanghua
    Chen, Chuan
    Zheng, Zibin
    IEEE ACCESS, 2018, 6 : 59949 - 59962