Recurrence properties of Lorentz lattice gas cellular automata
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Publication:1203252
DOI10.1007/BF01049035zbMath0900.60103WikidataQ56115564 ScholiaQ56115564MaRDI QIDQ1203252
Leonid A. Bunimovich, Serge E. Troubetzkoy
Publication date: 28 September 1994
Published in: Journal of Statistical Physics (Search for Journal in Brave)
Interacting random processes; statistical mechanics type models; percolation theory (60K35) Cellular automata (computational aspects) (68Q80) Neural nets applied to problems in time-dependent statistical mechanics (82C32)
Related Items (18)
Equivalence of deterministic walks on regular lattices on the plane ⋮ Complexity of Langton's ant ⋮ Multiparticle dynamics on the triangular lattice in interacting media ⋮ Self-limiting trajectories of a particle moving deterministically in a random medium ⋮ Further travels with my ant ⋮ Texture analysis and classification using deterministic tourist walk ⋮ Deterministic walks in random environments ⋮ Complex network classification using partially self-avoiding deterministic walks ⋮ A physically universal Turing machine ⋮ Recognizing the repeatable configurations of time-reversible generalized Langton's ant is PSPACE-hard ⋮ Greedy Random Walk ⋮ Topological dynamics of flipping Lorentz lattice gas models ⋮ New results for diffusion in Lorentz lattice gas cellular automata ⋮ Diffusion in Lorentz lattice gas cellular automata: the honeycomb and quasi-lattices compared with the square and triangular lattices ⋮ Zero density of open paths in the Lorentz mirror model for arbitrary mirror probability ⋮ Vertex models and random labyrinths: phase diagrams for ice-type vertex models ⋮ Scaling of particle trajectories on a lattice ⋮ Rotators, periodicity, and absence of diffusion in cyclic cellular automata
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