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Article Contents

Topological sequence entropy of $\omega$–limit sets of interval maps

• Let $S$ be an increasing sequence of positive integers and let $\omega$ be an $\omega$–limit set of a continuous interval map $f$. We prove that $h_S(f|\omega) = 0$ if $h(f) = 0$, where $h_S(f)$ denotes the topological sequence entropy of $f$.
Mathematics Subject Classification: 26A18, 37B40, 37E05.

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