The surjectivity problem for 2D cellular automata

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15 صفحه اول

Post-surjectivity and balancedness of cellular automata over groups

We discuss cellular automata over arbitrary finitely generated groups. We call a cellular automaton post-surjective if for any pair of asymptotic configurations, every preimage of one is asymptotic to a preimage of the other. The well known dual concept is pre-injectivity: a cellular automaton is pre-injective if distinct asymptotic configurations have distinct images. We prove that pre-injecti...

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The purpose of this article is to describe a way to simulate any 3-dimensional cellular automaton with a 2-dimensional cellular automaton. We will present the problems that arise when changing the dimension, propose solutions and discuss the main properties of the obtained simulation.

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Inversion of 2d Cellular Automata: Some Complexity Results Inversion of 2d Cellular Automata: Some Complexity Results

In this paper, we prove the co-NP-completeness of the following decision problem: \given a 2-dimensional cellular automaton A, is A injective when restricted to nite conngurations not greater than its length?" In order to prove this result, we introduce two decision problems concerning respectively Turing Machines and tilings that we prove NP-complete. We then present a transformation of proble...

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Topological Dynamics of 2D Cellular Automata

Topological dynamics of cellular automata (CA), inherited from classical dynamical systems theory, has been essentially studied in dimension 1. This paper focuses on 2D CA and aims at showing that the situation is different and more complex. The main results are the existence of non sensitive CA without equicontinuous points, the nonrecursivity of sensitivity constants and the existence of CA h...

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ژورنال

عنوان ژورنال: Journal of Computer and System Sciences

سال: 1994

ISSN: 0022-0000

DOI: 10.1016/s0022-0000(05)80077-7