SciELO - Scientific Electronic Library Online

 
vol.33 issue3Variable survival exponents in history-dependent random walks: hard movable reflectorThe Lee-Yang theory of equilibrium and nonequilibrium phase transitions author indexsubject indexarticles search
Home Pagealphabetic serial listing  

Brazilian Journal of Physics

Print version ISSN 0103-9733

Abstract

TOME, T.; ARASHIRO, E.; FELICIO, J. R. Drugowich de  and  OLIVEIRA, M. J. de. Stochastic dynamics of coupled systems and damage spreading. Braz. J. Phys. [online]. 2003, vol.33, n.3, pp. 458-463. ISSN 0103-9733.  http://dx.doi.org/10.1590/S0103-97332003000300007.

We study the damage spreading in the one-dimensional Ising model by means of the stochastic dynamics resulting from coupling the system and its replica by a family of algorithms that interpolate between the heat bath and the Hinrichsen-Domany algorithms. At high temperatures the dynamics is exactly mapped to the Domany-Kinzel probabilistic cellular automaton. Using a mean-field approximation and Monte Carlo simulations we find the critical line that separates the phase where the damage spreads from the one where it does not.

        · text in English     · pdf in English