ON THE DYNAMICAL BEHAVIOR OF CELLULAR AUTOMATA
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Publication:3394411
DOI10.1142/S021812740902355XzbMath1168.37303arXiv0707.0855MaRDI QIDQ3394411
Xu Xu, Yi Song, Stephan Paul Banks
Publication date: 31 August 2009
Published in: International Journal of Bifurcation and Chaos (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/0707.0855
Topological and differentiable equivalence, conjugacy, moduli, classification of dynamical systems (37C15) Cellular automata (computational aspects) (68Q80) Dynamical aspects of cellular automata (37B15)
Related Items (4)
One-dimensional cellular automata with random rules: longest temporal period of a periodic solution ⋮ Periodic solutions of one-dimensional cellular automata with uniformly chosen random rules ⋮ ON THE STRUCTURE OF REAL-VALUED ONE-DIMENSIONAL CELLULAR AUTOMATA ⋮ Real Linear Automata with a Continuum of Periodic Solutions for Every Period
Cites Work
- Nonsingular Smale flows on \(S^ 3\)
- A mathematical classification of the one-dimensional deterministic cellular automata
- A Nonlinear Dynamics Perspective of Wolfram's New Kind of Science Part II: Universal Neuron
- A NONLINEAR DYNAMICS PERSPECTIVE OF WOLFRAM'S NEW KIND OF SCIENCE PART VI: FROM TIME-REVERSIBLE ATTRACTORS TO THE ARROW OF TIME
- A NONLINEAR DYNAMICS PERSPECTIVE OF WOLFRAM'S NEW KIND OF SCIENCE PART VII: ISLES OF EDEN
- A NONLINEAR DYNAMICS PERSPECTIVE OF WOLFRAM'S NEW KIND OF SCIENCE PART VIII: MORE ISLES OF EDEN
- A NONLINEAR DYNAMICS PERSPECTIVE OF WOLFRAM'S NEW KIND OF SCIENCE PART I: THRESHOLD OF COMPLEXITY
- A NONLINEAR DYNAMICS PERSPECTIVE OF WOLFRAM'S NEW KIND OF SCIENCE PART III: PREDICTING THE UNPREDICTABLE
- A NONLINEAR DYNAMICS PERSPECTIVE OF WOLFRAM'S NEW KIND OF SCIENCE PART V: FRACTALS EVERYWHERE
- Endomorphisms and automorphisms of the shift dynamical system
- Differentiable dynamical systems
- A NONLINEAR DYNAMICS PERSPECTIVE OF WOLFRAM'S NEW KIND OF SCIENCE PART IV: FROM BERNOULLI SHIFT TO 1/f SPECTRUM
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