DOIAbstract
AbstractEvery bounded operator on a complex infinite-dimensional separable Hilbert space can be written as the sum of two hypercyclic operators, and also as the sum of two chaotic operators
AbstractEvery bounded operator on a complex infinite-dimensional separable Hilbert space can be written as the sum of two hypercyclic operators, and also as the sum of two chaotic operators
Let be an infinite dimensional separable complex Hilbert space and let , where is the Banach alg...
Let X be an infinite dimensional separable Banach space. There exists a hypercyclic operator on X wh...
In this paper, we proved that if F is a non-normable and separable Fréchet space without a continuou...
AbstractWe show that a continuous linear operator T on a Fréchet space satisfies the so-called Hyper...
AbstractWe give a short proof of existence of disjoint hypercyclic tuples of operators of any given ...
Abstract. On a separable infinite dimensional complex Hilbert space, we show that the set of hypercy...
Abstract. If X is a topological vector space and T: X → X is a continuous linear mapping, then T is ...
AbstractA bounded linear operator T on Hilbert space is subspace-hypercyclic for a subspace M if the...
A bounded and linear operator is said to be hypercyclic if there exists a vector such that its orbi...
A continuous linear operator T : X → X on an infinite dimensional separable topological vector spa...
In this note, we show that every infinite-dimensional separable Fr´echet space admitting a continuo...
AbstractLet E be a separable Fréchet space. The operators T1,…,Tm are disjoint hypercyclic if there ...
AbstractBy a recent result of M. De La Rosa and C. Read, there exist hypercyclic Banach space operat...
Given a separable, infinite dimensional Hilbert space, it was recently shown by the authors that the...
If X is a topological vector space and T : X → X is a continuous linear operator, then T is said to ...
Let be an infinite dimensional separable complex Hilbert space and let , where is the Banach alg...
Let X be an infinite dimensional separable Banach space. There exists a hypercyclic operator on X wh...
In this paper, we proved that if F is a non-normable and separable Fréchet space without a continuou...
AbstractWe show that a continuous linear operator T on a Fréchet space satisfies the so-called Hyper...
AbstractWe give a short proof of existence of disjoint hypercyclic tuples of operators of any given ...
Abstract. On a separable infinite dimensional complex Hilbert space, we show that the set of hypercy...
Abstract. If X is a topological vector space and T: X → X is a continuous linear mapping, then T is ...
AbstractA bounded linear operator T on Hilbert space is subspace-hypercyclic for a subspace M if the...
A bounded and linear operator is said to be hypercyclic if there exists a vector such that its orbi...
A continuous linear operator T : X → X on an infinite dimensional separable topological vector spa...
In this note, we show that every infinite-dimensional separable Fr´echet space admitting a continuo...
AbstractLet E be a separable Fréchet space. The operators T1,…,Tm are disjoint hypercyclic if there ...
AbstractBy a recent result of M. De La Rosa and C. Read, there exist hypercyclic Banach space operat...
Given a separable, infinite dimensional Hilbert space, it was recently shown by the authors that the...
If X is a topological vector space and T : X → X is a continuous linear operator, then T is said to ...
Let be an infinite dimensional separable complex Hilbert space and let , where is the Banach alg...
Let X be an infinite dimensional separable Banach space. There exists a hypercyclic operator on X wh...
In this paper, we proved that if F is a non-normable and separable Fréchet space without a continuou...
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