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20132023
most citedEvolutionary Games on Networks: Phase Transition, Quasi-equilibrium, and Mathematical Principles

9 citations · 34 across the 20 of their papers we have counts for

collaborators

20 papers

math.OC2023

Convergence Analysis and Strategy Control of Evolutionary Games with Imitation Rule on Toroidal Grid: A Full Version

Ge Chen, Yongyuan Yu

This paper investigates discrete-time evolutionary games with a general stochastic imitation rule on the toroidal grid, which is a grid network with periodic boundary conditions. T…

q-bio.PE2023★ 9 cited

Evolutionary Games on Networks: Phase Transition, Quasi-equilibrium, and Mathematical Principles

Jiangjiang Cheng, Wenjun Mei, Wei Su +1

The stable cooperation ratio of spatial evolutionary games has been widely studied using simulations or approximate analysis methods. However, sometimes such ``stable'' cooperation…

eess.SY2022★ 2 cited

Convergence, Consensus and Dissensus in the Weighted-Median Opinion Dynamics

Wenjun Mei, Julien M. Hendrickx, Ge Chen +2

Mechanistic and tractable mathematical models play a key role in understanding how social influence shapes public opinions. Recently, a weighted-median mechanism has been proposed…

cs.SI2020

Structural Balance and Interpersonal Appraisals Dynamics: Beyond All-to-All and Two-Faction Networks

Wenjun Mei, Ge Chen, Noah E. Friedkin +1

Structural balance theory describes stable configurations of topologies of signed interpersonal appraisal networks. Existing models explaining the convergence of appraisal networks…

cs.MA2020

Quasi-synchronization of bounded confidence opinion dynamics with stochastic asynchronous rule

Wei Su, Xueqiao Wang, Ge Chen +1

Recently the theory of noise-induced synchronization of Hegselmann-Krause (HK) dynamics has been well developed. As a typical opinion dynamics of bounded confidence, the HK model o…

math.OC2019

Heterogeneous Hegselmann-Krause Dynamics with Environment and Communication Noise

Ge Chen, Wei Su, Songyuan Ding +1

The Hegselmann-Krause (HK) model is a wellknown opinion dynamics, attracting a significant amount of interest from a number of fields. However, the heterogeneous HK model is diffic…