Slow Forcing in the Projective Dynamics Method
arXiv:cond-mat/9811039 · doi:10.1016/S0010-4655(99)00347-1
Abstract
We provide a proof that when there is no forcing the recently introduced projective dynamics Monte Carlo algorithm gives the exact lifetime of the metastable state, within statistical uncertainties. We also show numerical evidence illustrating that for slow forcing the approach to the zero-forcing limit is rather rapid. The model studied numerically is the 3-dimensional 3-state Potts ferromagnet.
1 figure, invited submission to CCP'98 conference, submitted to Computer Physics Communications
Cited by in corpus (4)
- Low-temperature nucleation in a kinetic Ising model with soft stochastic dynamics
- Low-temperature nucleation in a kinetic Ising model under different stochastic dynamics with local energy barriers
- Simulations of metastable decay in two- and three-dimensional models with microscopic dynamics
- Extreme Long-time Dynamic Monte Carlo Simulations