Name
Affiliation
Papers
GE CHEN
Chinese Acad Sci, Acad Math & Syst Sci, Key Lab Syst & Control, Beijing 100190, Peoples R China
20
Collaborators
Citations 
PageRank 
28
22
7.36
Referers 
Referees 
References 
45
242
181
Search Limit
100242
Title
Citations
PageRank
Year
Structural balance and interpersonal appraisals dynamics: Beyond all-to-all and two-faction networks00.342022
Observability Criteria for Boolean Networks00.342022
Noise-Based Control of Opinion Dynamics00.342022
Quasi-Synchronization Of Bounded Confidence Opinion Dynamics With A Stochastic Asynchronous Rule00.342022
A novel multi-agent model for chemical self-assembly00.342021
Noise-based synchronization of bounded confidence opinion dynamics in heterogeneous time-varying communication networks.10.382020
Heterogeneous Hegselmann-Krause Dynamics with Environment and Communication Noise50.482020
Convergence properties of the heterogeneous Deffuant–Weisbuch model10.362019
Noise-induced Synchronization of Hegselmann-Krause Dynamics in Full Space20.382019
Flocking with General Local Interaction and Large Population.00.342019
Noise-synchronizability of opinion dynamics.00.342018
Small Noise May Diversify Collective Motion in Vicsek Model.30.452017
Robust Fragmentation Modeling of Hegselmann-Krause-Type Dynamics.00.342017
Critical Connectivity and Fastest Convergence Rates of Distributed Consensus With Switching Topologies and Additive Noises00.342017
Critical Connectivity and Fastest Convergence Rates of Distributed Consensus With Switching Topologies and Additive Noises00.342017
Finite-Time Elimination of Disagreement of Opinion Dynamics via Covert Noise.10.362016
Convergence rate of the asymmetric Deffuant-Weisbuch dynamics.30.432015
Consensus of flocks under M-nearest-neighbor rules.00.342015
The Smallest Possible Interaction Radius for Synchronization of Self-PropelledParticles10.352014
The Smallest Possible Interaction Radius for Flock Synchronization.50.462012