2017
DOI: 10.1016/j.physleta.2017.01.059
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An approach of community evolution based on gravitational relationship refactoring in dynamic networks

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Cited by 17 publications
(12 citation statements)
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“…The dynamic community evolving algorithm (GCEA) [38] reveals gravity relationships by considering only the degrees of each node in a dynamic social network. They only set g to 1, and m i and m j is the degree of node i and node j, respectively.…”
Section: A Gravity Relationship Of the Microblog Communitymentioning
confidence: 99%
See 3 more Smart Citations
“…The dynamic community evolving algorithm (GCEA) [38] reveals gravity relationships by considering only the degrees of each node in a dynamic social network. They only set g to 1, and m i and m j is the degree of node i and node j, respectively.…”
Section: A Gravity Relationship Of the Microblog Communitymentioning
confidence: 99%
“…The returning probability of node u t i is n/N , and the returning probability of edge e t j→i is n /N . To determine the random walk number, Yin et al [38] used a probability function to calculate the random walk step number. They set up the following random walk: a ∈ (0, 1), b = f (x), x is the current walk number of the walking user, and f (x) is a probability function used to determine whether to move on.…”
Section: Gravity Tendencymentioning
confidence: 99%
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“…Community detection in temporal, evolving or adaptive networks has largely attracted network scientists' attention due to its important implications in the analysis of dynamical processes in complex networks, such as spreading and cascading dynamics, stability, synchronisation and robustness. Different types of methods and algorithms have been used, for example: the Louvain algorithm (Aynaud and Guillaume 2010), statistical null models (Bassett et al 2013;Sarzynska et al 2016), algorithms which exploit the historic community structure of the network (He et al 2017;He and Chen 2015), Markov models (Rosvall et al 2014), semidefinite programming (Tantipathananandh and Berger-Wolf 2011), gravitational relationship between nodes (Yin et al 2017), and temporal matrix factorisation (Yu et al 2017), amongst others. Machine learning techniques (Savić et al 2019;Xin et al 2017), genetic algorithms (Folino and Pizzuti 2014), consensus clustering (Aynaud and Guillaume 2010) and tensor factorisation (Araujo et al 2014;Gauvin et al 2014) have only recently been used for the detection of communities in temporal networks.…”
Section: Introductionmentioning
confidence: 99%