Results 41 to 50 of about 216 (102)
Cyclicity of the adjoint of weighted composition operators on the Hilbert space of analytic functions [PDF]
, 2011 summary:In this paper, we discuss the hypercyclicity, supercyclicity and cyclicity of the adjoint of a weighted composition operator on a Hilbert space of analytic ...
Hedayatian, Karim +2 more
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On the dynamics of composition operators: supercyclicity, odometers and translations
We study the dynamical properties of composition operators acting on Banach spaces of measurable functions. In particular, we study in some detail the composition operators induced by odometers, which allows us to give a variety of new examples and ...
Bayart, Frédéric, Matheron, Etienne
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四川大学学报. 自然科学版, 2017 In this paper, we discuss the disjoint hypercyclicity of linear composition on the weighted Banach spaces.Moreover,according to the difference of the analytic maps,we obtain a sufficient condition for the disjoint hypercyclicity and disjoint ...
HU Xiao-He
doaj
$\mathbb R$- and $\mathbb C$-supercyclicity for some classes of operators [PDF]
The concept of $\mathbb C$-supercyclic operators was introduced by Hilden and Wallen in \cite{hilden} and, since then, a multitude of variants have been studied.
Maiuriello, Martina, D'Aniello, Emma
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LIMITS OF HYPERCYCLIC AND SUPERCYCLIC OPERATOR MATRICES [PDF]
Journal of the Australian Mathematical Society, 2008 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Property (ω1) and Weyl type theorem [PDF]
, 2010 In this note we define the property (ω1), a variant of Weyl's theorem, and establish for a bounded linear operator defined on a Banach space the sufficient and necessary conditions for which property (ω1) holds by means of the variant of the essential ...
Dai, Lei, Cao, Xiaohong, Sun, Chenhui
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On supercyclic sets of operators
, 2018 11 ...
Amouch, Mohamed, Benchiheb, Otmane
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Supercyclicity and the Angle Criterion
, 2009 Frederic Bayart, Etienne Matheron
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Strongly $n$-supercyclic operators [PDF]
, 2012 In this paper, we are interested in the properties of a new class of operators, recently introduced by Shkarin, called strongly $n$-supercyclic operators. This notion is stronger than $n$-supercyclicity.
Ernst, Romuald
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Frequently supercyclic operators and frequently supercyclic C0-semigroups
Boletim da Sociedade Paranaense de MatemáticaIn this paper, the concept of frequent supercyclicity for operators and for C0-semigroups is defined. It is proved that if an operator T is frequently supercyclic, then T^n and {\lambda}T are frequently supercyclic for any natural number n and any non-zero scalar {\lambda}.
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