Universal Short-time Behaviour of the Dynamic Fully Frustrated XY Model

Abstract

With Monte Carlo methods we investigate the dynamic relaxation of the fully frustrated XY model in two dimensions below or at the Kosterlitz-Thouless phase transition temperature. Special attention is drawn to the sublattice structure of the dynamic evolution. Short-time scaling behaviour is found and universality is confirmed. The critical exponent $\theta$ is measured for different temperature and with different algorithms.

18 pages, LaTeX, 8 ps-figures

References in corpus (3)

• Non-Markovian Persistence and Nonequilibrium Critical Dynamics
• Monte Carlo Measurement of the Global Persistence Exponent
• Monte Carlo Simulation of the Short-time Behaviour of the Dynamic XY Model

Cited by in corpus (11)

• Dynamic Approach to the Fully Frustrated XY Model
• Multicritical behavior in the fully frustrated XY model and related systems
• Chiral critical behavior in two dimensions from five-loop renormalization-group expansions
• Short-time dynamics and magnetic critical behavior of two-dimensional random-bond Potts model
• Short-time Dynamic Behaviour of Critical XY Systems
• Short-time behaviour of the two-dimensional hard-disk model
• Short-time dynamics of the positional order of the two-dimensional hard disk system
• Nonequilibrium critical relaxations of the order parameter and energy in the two-dimensional ferromagnetic Potts model
• Short-time critical dynamics and universality on a two-dimensional Triangular Lattice
• Numerical investigation of the aging of the Fully-Frustrated XY model
• Short-Time Critical Dynamics of Damage Spreading in the Two-Dimensional Ising Model