Short-time dynamic behavior of two-dimensional fully frustrated XY model with time dependent Ginzburg–Landau dynamics

The Ising-like phase transition of two-dimensional fully frustrated XY (FFXY) model with time dependent Ginzburg–Landau (TDGL) dynamics is studied by using the short-time dynamics scaling analysis. The transition temperature T c and the dynamic and static critical exponents z, 2 β / ν , and ν are estimated and are compared with the results of FFXY model under resistively-shunted junction dynamics (RSJ) and Monte Carlo (MC) dynamics. We find T c , z, and ν are roughly independent of dynamic mode but 2 β / ν is dependent on the dynamic mode.