Short time dynamics of a two dimensional majority vote model

Abstract

Short time Monte Carlo methods are used to study the nonequilibrium ferromagnetic phase transition in a majority vote model in two dimensions. The existance of an initial critical slip regime is verified. The measured values of dyamic exponents $z=2.170(5)$ and $\theta =0.191(2)$ are in excellent agreement with those of the kinetic Ising model universality class.

4 pages, LaTeX (RevTeX)

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Cited by in corpus (23)

• Majority-vote model on directed Erdos-Renyi random graphs
• Universality and scaling study of the critical behavior of the two-dimensional Blume-Capel model in short-time dynamics
• Majority-vote on directed Barabasi-Albert networks
• Majority-Vote Model on a Random Lattice
• Bona Fide Thermodynamic Temperature in Nonequilibrium Kinetic Ising Models
• Dynamic Simulations of the Kosterlitz-Thouless Phase Transition
• Critical Phenomena in Active Matter
• Majority-vote on directed Small-World networks
• The phase diagram and critical behavior of the three-state majority-vote model
• Critical phenomena of the Majority voter model in a three dimensional cubic lattice
• Short-time critical dynamics of the Baxter-Wu model
• Corrections to Scaling for the Two-dimensional Dynamic XY Model
• Monte Carlo Simulations of Short-time Critical Dynamics with a Conserved Quantity
• The role of symmetry in the short-time critical dymamics
• Monte Carlo Simulations of Critical Dynamics with Conserved Order Parameter
• Nonuniversality in short-time critical dynamics
• Analysis of the earlier times and flux of the entropy on the majority voter model with difusion
• Short-time Monte Carlo simulation of the majority-vote model on cubic lattices
• Short-Time Critical Dynamics of Damage Spreading in the Two-Dimensional Ising Model
• Aging and stationary properties of non-equilibrium symmetrical three-state models
• Finite-Size Scaling of the majority-voter model above the upper critical dimension
• Short-time dynamics in phase-ordering kinetics
• Scaling properties of the cluster distribution of a critical nonequilibrium model