J4 ›› 2009, Vol. 47 ›› Issue (05): 945-947.
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JIANG Yu-Qiu
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Abstract:
For any k≥2, the subshift of finite type is determined by the k×k 0-1 matrix Ak=(aij), where aij=1 if and only if i=k or j=i+1. By establishing the topologically conjugate relation between such a subshift and an interval map restricted to some invariant set and using a known result, we prove that the subshift is distributively chaotic.
Key words: subshift of finite type, interval mapping, topological conjugacy, distributional chaos
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JIANG Yu-Qiu. Chaotic Behaviors for a Class of Subshifts of Finite Type[J].J4, 2009, 47(05): 945-947.
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http://xuebao.jlu.edu.cn/lxb/EN/Y2009/V47/I05/945
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