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Random Walks in Cellular Automata

机译:元胞自动机中的随机游走

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The topological defects or phase boundaries discerned in a number of one-dimensional cellular automata appear to perform random walks as well as simpler motions. We analyze their properties rigorously using probabilistic and graph theoretic methods. This results in a complete classification in the strictly subpermutive case. The paper complements a paper by the author (1992) where the general framework of tilings and subpermutivity was introduced and non-probabilistic properties were analyzed.

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