Abstract

We study the time evolution of two configurations of the Ising model submitted to heat-bath (HB), Glauber (G), and two types of Metropolis (M and $$\tilde M$$ ) dynamics, analyzing the damage spreading on a square lattice. We find that the damages produced by the dynamics G and M are greater than those resulting from HB and $$\tilde M$$ dynamics. We also observe that, only for zero magnetic field, the damages of the dynamics G and M seem to be numerically equivalent.

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