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This document discusses conditions for an infinite tuple of operators (T1, T2, ...) on a Banach space B to be syndetically hypercyclic. It defines what it means for an infinite tuple to be syndetically hypercyclic and provides two main results: 1) An infinite tuple satisfies the hypercyclicity criterion if and only if it is syndetically hypercyclic for any syndetic sequences. 2) An infinite tuple T is weakly mixing if and only if for any open subsets U and V of B and any syndetic sequences, there exist elements of the sequences such that T1T2...(U) intersects V. The document provides proofs of these results.
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Los celulares
- 9. Inspired? Create your own Haiku Deck presentation on SlideShare! GET STARTED