most citedPolynomial embeddings of unilateral weighted shifts into -variable weighted shifts

1 citations · 1 across the 2 of their papers we have counts for

collaborators

5 papers

math.FA2020

Solution of the Reconstruction-of-the-Measure Problem for Canonical Invariant Subspaces

Raul E. Curto, Sang Hoon Lee, Jasang Yoon

We study the Reconstruction-of-the-Measure Problem (ROMP) for commuting 2-variable weighted shifts , when the initial data are given as the Berger measure of the restric…

math.FA2020★ 1 cited

Polynomial embeddings of unilateral weighted shifts into -variable weighted shifts

Raul E. Curto, Sang Hoon Lee, Jasang Yoon

Given a bounded sequence ωof positive numbers and its associated unilateral weighted shift W_ω acting on the Hilbert space \ell^2(\mathbb{Z}_+), we consider natural representations…

math.FA2020

The Spectral Picture and Joint Spectral Radius of the Generalized Spherical Aluthge Transform

Chafiq Benhida, Raul E. Curto, Sang Hoon Lee +1

For an arbitrary commuting --tuple $\bT$ of Hilbert space operators, we fully determine the spectral picture of the generalized spherical Aluthge transform $\dbT$ and we prove t…

math.FA2019

Quasinormality of powers of commuting pairs of bounded operators

Raul E. Curto, Sang Hoon Lee, Jasang Yoon

We study jointly quasinormal and spherically quasinormal pairs of commuting operators on Hilbert space, as well as their powers. We first prove that, up to a constant multiple, the…

math.FA2019

Joint spectra of spherical Aluthge transforms of commuting n-tuples of Hilbert space operators

Chafiq Benhida, Raul E. Curto, Sang Hoon Lee +1

Let be a commuting -tuple of operators on a Hilbert space , and let be its canonical join…