This issuePrevious ArticleRotation numbers and Lyapunov stability of elliptic periodic solutionsNext ArticleGlobal well-posedness and a decay estimate for the critical dissipative quasi-geostrophic equation in the whole space
Right-permutative cellular automata on topological Markov chains
In this paper we consider cellular automata $(G,\Phi)$ with
algebraic local rules and such that $G$ is a topological Markov
chain which has a structure compatible to this local rule. We
characterize such cellular automata and study the convergence of
the Cesàro mean distribution of the iterates of any probability
measure with complete connections and summable decay.