Coexistence of periodic, almost periodic and recurrent points for transformations of \(n\)-od (Q1382585)
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scientific article; zbMATH DE number 1134950
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Coexistence of periodic, almost periodic and recurrent points for transformations of \(n\)-od |
scientific article; zbMATH DE number 1134950 |
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Coexistence of periodic, almost periodic and recurrent points for transformations of \(n\)-od (English)
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29 March 1998
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According to \textit{S. Baldwin} [Ergodic Theory and Dynamical Systems 11, 249-271 (1991)] \(n\)-od is described as a subset of the complex plane \(X_n = \{z\in \mathbb{C}\: z^n\in \mathbb{R}\), \(0\leq z^n\leq 1\}\). The author studies the way of co-existence of various types of periodic, almost periodic and recurrent points of continuous transformations of \(n\)-od.
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continuous transformations of \(n\)-od
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Sharkovskij theorem
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almost periodic points
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recurrent points
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0.7778708338737488
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0.773874044418335
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0.7077309489250183
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