The Positive Supercyclicity Theorem Page 1 \noindent $ x45 $ \quad extracta mathematicae
Vol . 1 9 , N $ \acute{u} $ m . 1 , 145 −− 149 ( 2 4 ) \centerline{V Curso Espacios de Banach y …

A sequence (Tn) of bounded linear operators between Banach spaces X, Y is said to be
hypercyclic if there exists a vector x∈ X such that the orbit {Tnx} is dense in Y. The paper …

A Banach space operator T is said to be hypercyclic if there exists a vector x such that the
orbit {Tnx} is dense in the space. The most used tool to discover hypercyclic operators is …

A quantitative interpretation of the frequent hypercyclicity criterion Page 1 Ergod. Th. & Dynam.
Sys. (2019), 39, 898–924 doi:10.1017/etds.2017.55 c Cambridge University Press, 2017 A …

Conditions for Hypercyclicity Criterion Page 1 Int. J. Contemp. Math. Sci., Vol. 1, 2006, no. 3,
99 - 107 Conditions for Hypercyclicity Criterion B. Yousefi and H. Rezaei Department of …

Some necessary and sufficient conditions for Hypercyclicity Criterion Page 1 Proc. Indian Acad.
Sci. (Math. Sci.) Vol. 115, No. 2, May 2005, pp. 209–216. © Printed in India Some necessary and …

A bounded linear operator T defined on a Banach Space X is said to be supercyclic if there
exists a vector x∈ X such that the projective orbit {λTnx: λ∈ C, n∈ N} is dense in X. The aim …

In the last decades the notion of hypercyclicity has been subject to many investigations in
linear dynamics. An operator T on a Fréchet space X is called hypercyclic if there exists …

A sequence g: N→ C is called almost-periodic if it belongs to the completion of the C-linear
space spanned by the sequences e< sub> ϑ with ϑ∈ R/Z, where e< sub> ϑ(n)= e< sup> …