Subshift of finite type

Results: 28



#Item
21NYJM Monographs Volume[removed]One-sided shift spaces over infinite

NYJM Monographs Volume[removed]One-sided shift spaces over infinite

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Source URL: www.kurims.kyoto-u.ac.jp

Language: English - Date: 2014-01-21 21:49:12
22NYJM Monographs Volume[removed]One-sided shift spaces over infinite

NYJM Monographs Volume[removed]One-sided shift spaces over infinite

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Source URL: www.kurims.kyoto-u.ac.jp

Language: English - Date: 2014-01-21 21:48:35
23Chaos and Complexity Letters Volume 2, Number 2/3, pp. 151–168 ISSN[removed]c 2007 Nova Science Publishers, Inc.

Chaos and Complexity Letters Volume 2, Number 2/3, pp. 151–168 ISSN[removed]c 2007 Nova Science Publishers, Inc.

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Source URL: www.beimgraben.info

Language: English - Date: 2012-06-30 07:28:18
24Languages of lossless seeds Karel Bˇrinda Laboratoire d’Informatique Gaspard Monge Universit´e Paris-Est Marne-la-Vall´ee Paris, France [removed]

Languages of lossless seeds Karel Bˇrinda Laboratoire d’Informatique Gaspard Monge Universit´e Paris-Est Marne-la-Vall´ee Paris, France [removed]

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Source URL: arxiv.org

Language: English - Date: 2014-05-23 03:03:52
25Dense periodic points in cellular automata F. Blanchard Devaney defines a topological dynamical system to be chaotic if it is sensitive to initial conditions, transitive, and has a dense set of periodic points; several a

Dense periodic points in cellular automata F. Blanchard Devaney defines a topological dynamical system to be chaotic if it is sensitive to initial conditions, transitive, and has a dense set of periodic points; several a

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Source URL: www.math.iupui.edu

Language: English - Date: 2000-11-25 20:55:33
26

PDF Document

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Source URL: www.numerical-yoga-guru-rupnathji.net46.net

Language: English - Date: 2013-02-20 06:24:05
27Dense periodic points in cellular automata F. Blanchard Devaney defines a topological dynamical system to be chaotic if it is sensitive to initial conditions, transitive, and has a dense set of periodic points; several a

Dense periodic points in cellular automata F. Blanchard Devaney defines a topological dynamical system to be chaotic if it is sensitive to initial conditions, transitive, and has a dense set of periodic points; several a

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Source URL: www.imath.kiev.ua

Language: English - Date: 2000-11-21 03:41:42
28Hyperbolic Billiards Yakov G. Sinai Landau Institute of Theoretical Physics, Academy of Sciences of USSR

Hyperbolic Billiards Yakov G. Sinai Landau Institute of Theoretical Physics, Academy of Sciences of USSR

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Source URL: www.mathunion.org

Language: English - Date: 2012-04-18 10:48:34