2022
DOI: 10.3390/e24101471
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The Self-Information Weighting-Based Node Importance Ranking Method for Graph Data

Abstract: Due to their wide application in many disciplines, how to make an efficient ranking for nodes, especially for nodes in graph data, has aroused lots of attention. To overcome the shortcoming that most traditional ranking methods only consider the mutual influence between nodes but ignore the influence of edges, this paper proposes a self-information weighting-based method to rank all nodes in graph data. In the first place, the graph data are weighted by regarding the self-information of edges in terms of node … Show more

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Cited by 3 publications
(4 citation statements)
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“…The above table shows the results of weight calculation of entropy weight method and the weight of each indicator is analyzed according to the results. The final pricing decision for each category of vegetables was obtained by weighting the total sales volume of each category based on the weights calculated by the TOPSIS method [5].…”
Section: Volumementioning
confidence: 99%
“…The above table shows the results of weight calculation of entropy weight method and the weight of each indicator is analyzed according to the results. The final pricing decision for each category of vegetables was obtained by weighting the total sales volume of each category based on the weights calculated by the TOPSIS method [5].…”
Section: Volumementioning
confidence: 99%
“…Airports were ranked according to the connectivity results to identify the most and least accessible areas of the air traffic network in India. Lina Hao et al [28] proposed a network planning model based on the idea of the shortest path. They established a road network evaluation index for path planning which can reduce the running time of the train and improve the running efficiency.…”
Section: Research On Hsr Network Planningmentioning
confidence: 99%
“…Equation (23) indicates that the main backbone line planning has the highest urgency among all lines in the network. Equation (26) indicates that at least one of the backbone lines in the online network should be the starting point of the selected city i; Equation (27) shows that at least one of the backbone lines in the online network should be the end of the selected city j; Equation (28) indicates that there is at most one planned route between cities i and j; Equations ( 26)-( 28) ensure the continuity of the alignment and geographical location of the backbone line.…”
Section: Main Backbone Line Planning Modelmentioning
confidence: 99%
“…So far, for the key node identification problem of single-layer networks, a variety of identification methods have been proposed for specific problems. These methods can be classified according to their essential ideas, including eigenvectorsbased method 9 , node removal shrinkage-based method 10 , and graph entropy theory-based method 11 . Considering that identification methods based on a single attribute may ignore other characteristics, a variety of key node identification methods based on multi-attribute fusion have also been proposed 12 .…”
Section: Introductionmentioning
confidence: 99%