Phase transitions of majority-vote model on modular networks
We investigate the phase transitions behavior of the majority-vote model with noise on a
topology that consists of two coupled random networks. A parameter p is used to measure …
topology that consists of two coupled random networks. A parameter p is used to measure …
Ferromagnetic and spin-glass like transition in the q-neighbor Ising model on random graphs
A Krawiecki - The European Physical Journal B, 2021 - Springer
The q-neighbor Ising model is investigated on homogeneous random graphs with a fraction
of edges associated randomly with antiferromagnetic exchange integrals and the remaining …
of edges associated randomly with antiferromagnetic exchange integrals and the remaining …
Large deviation induced phase switch in an inertial majority-vote model
Noise induced phase switch between coexisting stable phases underlies many important
physical, chemical, biological, and social phenomena. Examples include diffusion in solids …
physical, chemical, biological, and social phenomena. Examples include diffusion in solids …
Influence of distinct kinds of temporal disorder in discontinuous phase transitions
JM Encinas, CE Fiore - Physical Review E, 2021 - APS
Based on mean-field theory (MFT) arguments, a general description for discontinuous phase
transitions in the presence of temporal disorder is considered. Our analysis extends the …
transitions in the presence of temporal disorder is considered. Our analysis extends the …
Coevolution of agent's behavior and noise parameters in majority vote game on multilayer networks
In many real-world systems, agents' behaviors are usually coupled with environmental
changes. To model their coevolutionary process, we study a non-equilibrium model known …
changes. To model their coevolutionary process, we study a non-equilibrium model known …
Phase transition in the majority-vote model on time-varying networks
Social interactions may affect the update of individuals' opinions. The existing models such
as the majority-vote (MV) model have been extensively studied in different static networks …
as the majority-vote (MV) model have been extensively studied in different static networks …
-voter model with independence on signed random graphs: approximate master equations
A Krawiecki, T Gradowski - arXiv preprint arXiv:2402.16064, 2024 - arxiv.org
Approximate master equations are derived for the two-state $ q $-voter model with
independence on signed random graphs, with negative and positive weights of links …
independence on signed random graphs, with negative and positive weights of links …
Critical Short-Time Behavior of Majority-Vote Model on Scale-Free Networks
DSM Alencar, JFS Neto, TFA Alves, FWS Lima… - arXiv preprint arXiv …, 2024 - arxiv.org
We discuss the short-time behavior of the majority vote dynamics on scale-free networks at
the critical threshold. We introduce a heterogeneous mean-field theory on the critical short …
the critical threshold. We introduce a heterogeneous mean-field theory on the critical short …
A numerical study on efficient jury size
T Watanabe - Humanities and Social Sciences Communications, 2020 - nature.com
For judicial democracy, many societies adopt jury trials, where verdicts are made by a
unanimous vote of, conventionally, 12 lay citizens. Here, using the majority-vote model, we …
unanimous vote of, conventionally, 12 lay citizens. Here, using the majority-vote model, we …
Scalar model of flocking dynamics on complex social networks
MC Miguel, R Pastor-Satorras - Physical Review E, 2019 - APS
We investigate the effects of long-range social interactions in flocking dynamics by studying
the dynamics of a scalar model of collective motion embedded in a complex network …
the dynamics of a scalar model of collective motion embedded in a complex network …