Add to ORKGAbstract. For a separable Banach space X, let L denotes the algebra of bounded operators on X endowed with the strong operator topology. In this note we provide a sufficient condition,in terms of open set in the strong operator topology, for a bounded linear mapping acting on L to be supercyclic with this topology. The main result has some useful consequences and make easy the proof of some related results
summary:This paper considers weak supercyclicity for bounded linear operators on a normed space. On ...
Let T be a bounded linear operator acting on a complex, separable, in®nite-dimensional Banach space ...
AbstractA vectorxin a Banach space B is called hypercyclic for a bounded linear operatorT:B→B if the...
Abstract. For a separable Banach space X, let L denotes the algebra of bounded operators on X endowe...
For a separable Banach space X, let L denotes the algebra of bounded operators on X endowed with th...
AbstractLet X denote an arbitrary separable Banach space over the field of complex numbers and B(X) ...
Abstract. If X is a topological vector space and T: X → X is a continuous linear mapping, then T is ...
AbstractLet X denote an arbitrary separable Banach space over the field of complex numbers and B(X) ...
AbstractWe show that for every supercyclic strongly continuous operator semigroup {Tt}t⩾0 acting on ...
A bounded linear operator T defined on a Banach Space X is said to be supercyclic if there exists a ...
Let be an infinite dimensional separable complex Hilbert space and let , where is the Banach alg...
Abstract. We prove that on RN, there is no n-supercyclic operator with 1 ≤ n < bN+1 2 c i.e. if R...
Abstract. We prove that on RN, there is no n-supercyclic operator with 1 ≤ n < bN+1 2 c i.e. if R...
AbstractGiven a separable, infinite dimensional Hilbert space, it was recently shown by the authors ...
We give an affirmative answer to a question asked by Faghih-Ahmadi and Hedayatian regarding supercyc...
summary:This paper considers weak supercyclicity for bounded linear operators on a normed space. On ...
Let T be a bounded linear operator acting on a complex, separable, in®nite-dimensional Banach space ...
AbstractA vectorxin a Banach space B is called hypercyclic for a bounded linear operatorT:B→B if the...
Abstract. For a separable Banach space X, let L denotes the algebra of bounded operators on X endowe...
For a separable Banach space X, let L denotes the algebra of bounded operators on X endowed with th...
AbstractLet X denote an arbitrary separable Banach space over the field of complex numbers and B(X) ...
Abstract. If X is a topological vector space and T: X → X is a continuous linear mapping, then T is ...
AbstractLet X denote an arbitrary separable Banach space over the field of complex numbers and B(X) ...
AbstractWe show that for every supercyclic strongly continuous operator semigroup {Tt}t⩾0 acting on ...
A bounded linear operator T defined on a Banach Space X is said to be supercyclic if there exists a ...
Let be an infinite dimensional separable complex Hilbert space and let , where is the Banach alg...
Abstract. We prove that on RN, there is no n-supercyclic operator with 1 ≤ n < bN+1 2 c i.e. if R...
Abstract. We prove that on RN, there is no n-supercyclic operator with 1 ≤ n < bN+1 2 c i.e. if R...
AbstractGiven a separable, infinite dimensional Hilbert space, it was recently shown by the authors ...
We give an affirmative answer to a question asked by Faghih-Ahmadi and Hedayatian regarding supercyc...
summary:This paper considers weak supercyclicity for bounded linear operators on a normed space. On ...
Let T be a bounded linear operator acting on a complex, separable, in®nite-dimensional Banach space ...
AbstractA vectorxin a Banach space B is called hypercyclic for a bounded linear operatorT:B→B if the...