Add to ORKGWe show that the operators of Read's type on the Hilbert space constructed bay Sophie Grivaux and Maria Roginskaya cannot be orbit-reflexive
summary:We show that for a linear space of operators ${\mathcal M}\subseteq {\mathcal B}(\scr {H}_1,...
summary:We show that for a linear space of operators ${\mathcal M}\subseteq {\mathcal B}(\scr {H}_1,...
The purpose of this talk is twofold. In the first part (sections 1-4) I will briefly describe the no...
Using Read\u27s construction of operators without nontrivial invariant subspaces/subsets on l 1 or ...
Suppose $H$ is a separable, infinite dimensional Hilbert space and $T$ and $S$ are bounded linear tr...
Suppose $H$ is a separable, infinite dimensional Hilbert space and $T$ and $S$ are bounded linear tr...
We present a general method for constructing operators without non-trivial invariant closed subsets ...
Abstract. We show the commutants of several classes of operators are boundedly reflexive; including ...
AbstractA construction is given of a reflexive operator T acting on a separable Hilbert space H with...
AbstractLetSbe a linear manifold of bounded Hilbert space operators. An operatorAbelongs to therefle...
AbstractThis paper characterizes sequences of vectors that are the orbits of a linear operator and s...
We present a general method for constructing operators without non-trivial invariant closed subsets ...
AbstractWe introduce a new version of reflexivity, akin to approximate reflexivity, called Asymptoti...
A Murray-von Neumann algebra Af (R) is the algebra of operators affiliated with a finite von Neumann...
Classical results of Pelczynski and of Zippin concerning bases in Banach spaces are extended to the ...
summary:We show that for a linear space of operators ${\mathcal M}\subseteq {\mathcal B}(\scr {H}_1,...
summary:We show that for a linear space of operators ${\mathcal M}\subseteq {\mathcal B}(\scr {H}_1,...
The purpose of this talk is twofold. In the first part (sections 1-4) I will briefly describe the no...
Using Read\u27s construction of operators without nontrivial invariant subspaces/subsets on l 1 or ...
Suppose $H$ is a separable, infinite dimensional Hilbert space and $T$ and $S$ are bounded linear tr...
Suppose $H$ is a separable, infinite dimensional Hilbert space and $T$ and $S$ are bounded linear tr...
We present a general method for constructing operators without non-trivial invariant closed subsets ...
Abstract. We show the commutants of several classes of operators are boundedly reflexive; including ...
AbstractA construction is given of a reflexive operator T acting on a separable Hilbert space H with...
AbstractLetSbe a linear manifold of bounded Hilbert space operators. An operatorAbelongs to therefle...
AbstractThis paper characterizes sequences of vectors that are the orbits of a linear operator and s...
We present a general method for constructing operators without non-trivial invariant closed subsets ...
AbstractWe introduce a new version of reflexivity, akin to approximate reflexivity, called Asymptoti...
A Murray-von Neumann algebra Af (R) is the algebra of operators affiliated with a finite von Neumann...
Classical results of Pelczynski and of Zippin concerning bases in Banach spaces are extended to the ...
summary:We show that for a linear space of operators ${\mathcal M}\subseteq {\mathcal B}(\scr {H}_1,...
summary:We show that for a linear space of operators ${\mathcal M}\subseteq {\mathcal B}(\scr {H}_1,...
The purpose of this talk is twofold. In the first part (sections 1-4) I will briefly describe the no...