雅卡索引
单调函数
排名(信息检索)
中心性
聚类系数
计算机科学
图形
熵(时间箭头)
复杂网络
学位分布
基尼系数
数据挖掘
秩(图论)
数学
理论计算机科学
人工智能
统计
聚类分析
组合数学
物理
数学分析
万维网
量子力学
不平等
经济不平等
作者
Ruqing Wang,Xiangkai Qiu,Shenglin Wang,Xiruo Zhang,Liya Huang
标识
DOI:10.1016/j.physa.2023.128942
摘要
It is theoretically and practically meaningful to rank and identify nodes in complex networks in various fields, however, many existing methods consider single feature of graph. To utilize multiple attributes of graph, a novel ranking method based on Tsallis entropy is proposed in this paper, which considers information transfer efficiency as global information of nodes and takes extended mixed degree and core neighborhood centrality as local information of nodes. We utilize the monotonicity function index, cumulative distribution (CDF), Kendall’s tau coefficient, Jaccard similarity coefficient, and the total number of infected nodes based on susceptible-infected-recovered (SIR) model as evaluation metrics to measure the performance of the proposed method. The simulation results demonstrate that the proposed method has great superiority in terms of monotonicity, resolution, the accuracy of both the whole ranking results and top-c ranked nodes, and spreading ability of the top-10 nodes.
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