Please use this identifier to cite or link to this item: http://bura.brunel.ac.uk/handle/2438/26161
Title: Dynamic Community Detection Method of a Social Network Based on Node Embedding Representation
Authors: Zhang, B
Mi, Y
Zhang, L
Zhang, Y
Li, M
Zhai, Q
Li, M
Keywords: graph neural network;node embedding;dynamic community detection;incremental;modularity
Issue Date: 13-Dec-2022
Publisher: MDPI
Citation: Zhang, B. et al. (2022) 'Dynamic Community Detection Method of a Social Network Based on Node Embedding Representation', Mathematics, 10 (24), 4738, pp. 1 - 22. doi: 10.3390/math10244738.
Abstract: Copyright © 2022 by the authors. The node embedding method enables network structure feature learning and representation for social network community detection. However, the traditional node embedding method only focuses on a node’s individual feature representation and ignores the global topological feature representation of the network. Traditional community detection methods cannot use the static node vector from the traditional node embedding method to calculate the dynamic features of the topological structure. In this study, an incremental dynamic community detection model based on a graph neural network node embedding representation is proposed, comprising the following aspects. A node embedding model based on influence random walk improves the information enrichment of the node feature vector representation, which improves the performance of the initial static community detection, whose results are used as the original structure of dynamic community detection. By combining a cohesion coefficient and ordinary modularity, a new modularity calculation method is proposed that uses an incremental training method to obtain node vector representation to detect a dynamic community from the perspectives of coarse- and fine-grained adjustments. A performance analysis based on two dynamic network datasets shows that the proposed method performs better than benchmark algorithms based on time complexity, community detection accuracy, and other indicators.
URI: https://bura.brunel.ac.uk/handle/2438/26161
DOI: https://doi.org/10.3390/math10244738
Other Identifiers: ORCID iD: Maozhen Li https://orcid.org/0000-0002-0820-5487
4738
Appears in Collections:Dept of Electronic and Electrical Engineering Research Papers

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