2003International Journal of Computer MathematicsOpen access

Topological Transitivity, Mixing And Nonwandering Set Of Subshifts Of Finite Type - A Numerical Approach

Dariusz Jabłoński, Marcin Kulczycki

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Abstract

We give a computable condition for topological transitivity and topological mixing of subshifts of finite type. An algorithmizable method for computing a spectral decomposition of a subshift of finite type is also presented.

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We give a computable condition for topological transitivity and topological mixing of subshifts of finite type. An algorithmizable method for computing a spectral decomposition of a subshift of finite type is also presented.

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OpenAlex reports 6 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

We give a computable condition for topological transitivity and topological mixing of subshifts of finite type. An algorithmizable method for computing a spectral decomposition of a subshift of finite type is also presented.

Key concepts: Subshift of finite type, Transitive relation, Mathematics, Mixing (physics), Type (biology), Topology (electrical circuits), Set (abstract data type), Pure mathematics

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