We study frequent hypercyclicity in the case of weighted backward shift operators acting on locally convex spaces of real analytic functions. We obtain certain conditions on frequent hypercyclicity and linear chaoticity of these operators using dynamical transference principles and the frequent hypercyclicity criterion.Publisher versio
If X is a topological vector space and T : X → X is a continuous linear operator, then T is said to ...
AbstractThis paper deals with the unilateral backward shift operator T on a Bargmann space F(C). Thi...
AbstractWe show that a continuous linear operator T on a Fréchet space satisfies the so-called Hyper...
Usually backward shift is neither chaotic nor hypercyclic. We will show that on the space A(Omega) o...
A bounded and linear operator is said to be hypercyclic if there exists a vector such that its orbi...
AbstractWe show that a continuous linear operator T on a Fréchet space satisfies the so-called Hyper...
A bounded and linear operator is said to be hypercyclic if there exists a vector such that its orbi...
International audienceBayart and Ruzsa [Ergodic Theory Dynam. Systems 35 (2015)] have recently shown...
International audienceBayart and Ruzsa [Ergodic Theory Dynam. Systems 35 (2015)] have recently shown...
[EN] We investigate dynamical properties such as topological transitivity, (sequential) hypercyclici...
In this paper we consider spaces of sequences which are valued in a topological space E and study ge...
AbstractIn this paper we consider spaces of sequences which are valued in a topological space E and ...
We solve several problems on frequently hypercyclic operators. Firstly, we characterize frequently h...
We study dynamical notions lying between U-frequent hypercyclic-ity and reiterative hypercyclicity b...
AbstractWe provide sufficient conditions which give uniform distributional chaos for backward shift ...
If X is a topological vector space and T : X → X is a continuous linear operator, then T is said to ...
AbstractThis paper deals with the unilateral backward shift operator T on a Bargmann space F(C). Thi...
AbstractWe show that a continuous linear operator T on a Fréchet space satisfies the so-called Hyper...
Usually backward shift is neither chaotic nor hypercyclic. We will show that on the space A(Omega) o...
A bounded and linear operator is said to be hypercyclic if there exists a vector such that its orbi...
AbstractWe show that a continuous linear operator T on a Fréchet space satisfies the so-called Hyper...
A bounded and linear operator is said to be hypercyclic if there exists a vector such that its orbi...
International audienceBayart and Ruzsa [Ergodic Theory Dynam. Systems 35 (2015)] have recently shown...
International audienceBayart and Ruzsa [Ergodic Theory Dynam. Systems 35 (2015)] have recently shown...
[EN] We investigate dynamical properties such as topological transitivity, (sequential) hypercyclici...
In this paper we consider spaces of sequences which are valued in a topological space E and study ge...
AbstractIn this paper we consider spaces of sequences which are valued in a topological space E and ...
We solve several problems on frequently hypercyclic operators. Firstly, we characterize frequently h...
We study dynamical notions lying between U-frequent hypercyclic-ity and reiterative hypercyclicity b...
AbstractWe provide sufficient conditions which give uniform distributional chaos for backward shift ...
If X is a topological vector space and T : X → X is a continuous linear operator, then T is said to ...
AbstractThis paper deals with the unilateral backward shift operator T on a Bargmann space F(C). Thi...
AbstractWe show that a continuous linear operator T on a Fréchet space satisfies the so-called Hyper...