Add to ORKGAbstract. It is shown that polynomially bounded operators on Banach spaces have polynomially bounded dilations which have spectrum in the unit circle and are gen-eralized scalar. The proof also yields a description of all compressions of generalized scalar operators with spectrum in the unit circle. 1
The dilations for operator-valued measures (OVMs) and bounded linear maps indicate that the dilation...
Abstract. In this note we investigate generalized projections in Banach algebras. Our results genera...
For a contraction P and a bounded commutant S of P. we seek a solution X of the operator equation S ...
Abstract. In this paper we construct a special sort of dilation for an arbitrary polynomially bounde...
AbstractIn this paper we construct a special sort of dilation for an arbitrary polynomially bounded ...
In this paper we construct a special sort of dilation for an arbitrary polynomially bounded operator...
AbstractBy the Von Neumann inequality every contraction on a Hilbert space is polynomially bounded. ...
In this paper we define the class of ρₙ-dilations for operators on Hilbert spaces. We give various p...
By the Von Neumann inequality every contraction on a Hilbert space is polynomially bounded. A simple...
summary:We discuss the invariant subspace problem of polynomially bounded operators on a Banach spac...
Motivated by a general dilation theory for operator-valued measures, framings and bounded linear map...
AbstractLet T be a polynomially bounded operator on a Banach space X whose spectrum contains the uni...
AbstractLet X be a Banach space; S and T bounded scalar-type operators in X. Define Δ on the space o...
Abstract. In this paper, we construct new classes from the idea of [6, Theorem 2.1] and show that th...
Abstract. We introduce the notion of spectralizable operators. A closed oper-ator A in a Hilbert spa...
The dilations for operator-valued measures (OVMs) and bounded linear maps indicate that the dilation...
Abstract. In this note we investigate generalized projections in Banach algebras. Our results genera...
For a contraction P and a bounded commutant S of P. we seek a solution X of the operator equation S ...
Abstract. In this paper we construct a special sort of dilation for an arbitrary polynomially bounde...
AbstractIn this paper we construct a special sort of dilation for an arbitrary polynomially bounded ...
In this paper we construct a special sort of dilation for an arbitrary polynomially bounded operator...
AbstractBy the Von Neumann inequality every contraction on a Hilbert space is polynomially bounded. ...
In this paper we define the class of ρₙ-dilations for operators on Hilbert spaces. We give various p...
By the Von Neumann inequality every contraction on a Hilbert space is polynomially bounded. A simple...
summary:We discuss the invariant subspace problem of polynomially bounded operators on a Banach spac...
Motivated by a general dilation theory for operator-valued measures, framings and bounded linear map...
AbstractLet T be a polynomially bounded operator on a Banach space X whose spectrum contains the uni...
AbstractLet X be a Banach space; S and T bounded scalar-type operators in X. Define Δ on the space o...
Abstract. In this paper, we construct new classes from the idea of [6, Theorem 2.1] and show that th...
Abstract. We introduce the notion of spectralizable operators. A closed oper-ator A in a Hilbert spa...
The dilations for operator-valued measures (OVMs) and bounded linear maps indicate that the dilation...
Abstract. In this note we investigate generalized projections in Banach algebras. Our results genera...
For a contraction P and a bounded commutant S of P. we seek a solution X of the operator equation S ...