2020
DOI: 10.1109/access.2020.3038791
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A Re-Ranking Algorithm for Identifying Influential Nodes in Complex Networks

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Cited by 20 publications
(15 citation statements)
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“…where k j1 , k j2 , ..., k j k i are degrees of node i's neighbors. The goal of H-index is to find a maximum integer x such that there must be at least x neighbors with degrees ≥ x RINF [27] is a critical nodes mining algorithm that can reorder node ranking algorithms such as Degree, k-shell, PageRank, H-index and IMGNN. With the help of a special iterative selection strategy, the overlap of influence among nodes selected by initial algorithms can be effectively weakens and the performance of node ranking algorithms can be improved.…”
Section: Benchmark Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…where k j1 , k j2 , ..., k j k i are degrees of node i's neighbors. The goal of H-index is to find a maximum integer x such that there must be at least x neighbors with degrees ≥ x RINF [27] is a critical nodes mining algorithm that can reorder node ranking algorithms such as Degree, k-shell, PageRank, H-index and IMGNN. With the help of a special iterative selection strategy, the overlap of influence among nodes selected by initial algorithms can be effectively weakens and the performance of node ranking algorithms can be improved.…”
Section: Benchmark Methodsmentioning
confidence: 99%
“…The experimental results on one synthetic and five real networks show that, compared with PageRank, H-index, Degree and Kshell, IMGNN has the smallest proportion of initial propagation nodes under different infection probabilities when the final infection scale is greater than 80%. In addition, Also, as a non-iterative selection algorithm, IMGNN can also be reordered by RINF algorithm [27] to further improve its performance. And the reordered version of IMGNN outperforms VoteRank, EnRenew, Improved Kshell and NCVoteRank in most cases.…”
Section: Introductionmentioning
confidence: 99%
“…x = S 1 .pop(0); ( 16) S = S ∪ x; (17) else (18) For u in S 1 do (19) gain(u) = Spread(S ∪ {u}) − Spread(S);…”
Section: Oel Algorithmmentioning
confidence: 99%
“…In a recent work [25] , structural similarity of nodes has been considered and original transition matrix has been replaced by similarity matrix to incorporate the fact that the transition probability between nodes and their neighbors is not same. Based on node ranking methods, Yu et al [26] introduced a novel re-ranking algorithm through information spread function to determine a set of influential nodes for complex networks. Yang et al [27] studied how to identify influential spreaders in complex networks based on node-local centrality and network embedding.…”
Section: Introductionmentioning
confidence: 99%