activity
20092018
most citedA general approach to Read's type constructions of operators without non-trivial invariant closed subspaces

11 citations · 20 across the 8 of their papers we have counts for

collaborators

9 papers

math.FA2018

The spectral radius formula for Fourier-Stieltjes algebras

Przemysław Ohrysko, Maria Roginskaya

In this short note we first extend the validity of the spectral radius formula obtained in \cite{ag} to Fourier--Stieltjes algebras. The second part is devoted to showing that for…

math.FA2014★ 6 cited

Bounded Approximation Property for Sobolev spaces on simply-connected planar domains

Maria Roginskaya, Michal Wojciechowski

We show that Sobolev space of any planar one-connected domain has the Bounded Approximation property. The result holds independently from the properties of the bound…

math.FA2013★ 11 cited

A general approach to Read's type constructions of operators without non-trivial invariant closed subspaces

Sophie Grivaux, Maria Roginskaya

We present a general method for constructing operators without non-trivial invariant closed subsets on a large class of non-reflexive Banach spaces. In particular, our approach uni…

math.FA2013★ 1 cited

On Read's type operators on Hilbert spaces

Sophie Grivaux, Maria Roginskaya

Using Read's construction of operators without non-trivial invariant subspaces/subsets on or , we construct examples of operators on a Hilbert space whose set of…

math.FA2013★ 1 cited

An example of a minimal action of the free semi-group $\F^{+}_{2}$ on the Hilbert space

Sophie Grivaux, Maria Roginskaya

The Invariant Subset Problem on the Hilbert space is to know whether there exists a bounded linear operator on a separable infinite-dimensional Hilbert space such that the…

math.DS2012

Some new examples of recurrence and non-recurrence sets for products of rotations on the unit circle

Sophie Grivaux, Maria Roginskaya

We study recurrence and non-recurrence sets for dynamical systems on compact spaces, in particular for products of rotations on the unit circle T. A set of integers is called r-Boh…