An effective and scalable overlapping community detection approach: Integrating social identity model and game theory
作者:
Highlights:
• SIMGT uses high-order proximity to weight and rewire the original network by which more topology information is introduced to model.
• SIMGT formulates community formation as a non-cooperative game among all nodes, in which each node is regarded as a self-interested player.
• Stochastic gradient ascent method is employed to update players’ strategies toward different communities, and we prove that the formulated game greatly resembles and matches how a potential game works (in the classical sense in game theory), indicating that the Nash equilibrium point must exist.
• Results on several synthetic and real life networks show that whatever weighting strategy we choose, SIMGT can gain better performance on community detection task. In particular, SIMGT achieves a best result when we choose the Jaccard coefficient.
摘要
•SIMGT uses high-order proximity to weight and rewire the original network by which more topology information is introduced to model.•SIMGT formulates community formation as a non-cooperative game among all nodes, in which each node is regarded as a self-interested player.•Stochastic gradient ascent method is employed to update players’ strategies toward different communities, and we prove that the formulated game greatly resembles and matches how a potential game works (in the classical sense in game theory), indicating that the Nash equilibrium point must exist.•Results on several synthetic and real life networks show that whatever weighting strategy we choose, SIMGT can gain better performance on community detection task. In particular, SIMGT achieves a best result when we choose the Jaccard coefficient.
论文关键词:Overlapping community detection,Social identity model,High-order proximities,Non-cooperative game,Stochastic gradient-ascent
论文评审过程:Received 23 April 2019, Revised 24 July 2020, Accepted 2 August 2020, Available online 2 September 2020, Version of Record 2 September 2020.
论文官网地址:https://doi.org/10.1016/j.amc.2020.125601