Abstract
We study steady states in d-dimensional lattice systems that evolve in time by a probabilistic majority rule, which corresponds to the zero-temperature limit of a system with conflicting dynamics. The rule satisfies detailed balance for d=1 but not for d>1. We find numerically nonequilibrium critical points of the Ising class for d=2 and 3.
- Received 21 March 1994
DOI:https://doi.org/10.1103/PhysRevE.50.3237
©1994 American Physical Society
