Add to ORKGThe question of whether a hypercyclic operator $T$ acting on a Fréchet algebra $X$ admits or not an algebra of hypercyclic vectors (but 0) have been explored in the recent literature. Analogous questions arise for stronger properties like frequent hypercyclicity, common hypercyclicity and disjoint hypercyclicity.In this paper we run over several different topics on this trend
[EN] We show that any convolution operator induced by a non-constant polynomial that vanishes at ze...
A bounded and linear operator is said to be hypercyclic if there exists a vector such that its orbi...
Given a separable, infinite dimensional Hilbert space, it was recently shown by the authors that the...
International audienceThe question of whether a hypercyclic operator $T$ acting on a Fréchet algebra...
This work contributes to the theory of hypercyclicity and related concepts. We are main focused on a...
This work contributes to the theory of hypercyclicity and related concepts. We are main focused on a...
This work contributes to the theory of hypercyclicity and related concepts. We are main focused on a...
An operator T on a Fréchet space X is said to be hypercyclic if it has a dense orbit. In that case, ...
AbstractWe show that a continuous linear operator T on a Fréchet space satisfies the so-called Hyper...
International audienceOver time the concept of hypercyclicity has been explored in different manners...
AbstractWe treat the question of existence of common hypercyclic vectors for families of continuous ...
International audienceOver time the concept of hypercyclicity has been explored in different manners...
AbstractBy a recent result of M. De La Rosa and C. Read, there exist hypercyclic Banach space operat...
We study dynamical notions lying between U-frequent hypercyclic-ity and reiterative hypercyclicity b...
AbstractWe prove that ℓ2 contains vectors which are hypercyclic simultaneously for all multiples of ...
[EN] We show that any convolution operator induced by a non-constant polynomial that vanishes at ze...
A bounded and linear operator is said to be hypercyclic if there exists a vector such that its orbi...
Given a separable, infinite dimensional Hilbert space, it was recently shown by the authors that the...
International audienceThe question of whether a hypercyclic operator $T$ acting on a Fréchet algebra...
This work contributes to the theory of hypercyclicity and related concepts. We are main focused on a...
This work contributes to the theory of hypercyclicity and related concepts. We are main focused on a...
This work contributes to the theory of hypercyclicity and related concepts. We are main focused on a...
An operator T on a Fréchet space X is said to be hypercyclic if it has a dense orbit. In that case, ...
AbstractWe show that a continuous linear operator T on a Fréchet space satisfies the so-called Hyper...
International audienceOver time the concept of hypercyclicity has been explored in different manners...
AbstractWe treat the question of existence of common hypercyclic vectors for families of continuous ...
International audienceOver time the concept of hypercyclicity has been explored in different manners...
AbstractBy a recent result of M. De La Rosa and C. Read, there exist hypercyclic Banach space operat...
We study dynamical notions lying between U-frequent hypercyclic-ity and reiterative hypercyclicity b...
AbstractWe prove that ℓ2 contains vectors which are hypercyclic simultaneously for all multiples of ...
[EN] We show that any convolution operator induced by a non-constant polynomial that vanishes at ze...
A bounded and linear operator is said to be hypercyclic if there exists a vector such that its orbi...
Given a separable, infinite dimensional Hilbert space, it was recently shown by the authors that the...