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20052026
most citedIntersections of Schubert varieties and eigenvalue inequalities in an arbitrary finite factor

26 citations · 55 across the 41 of their papers we have counts for

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34 papers · 1 filter

math.FA2026

Littlewood subordination for de Branges--Rovnyak spaces

Emmanuel Fricain, Andreas Hartmann, William T. Ross +1

In this paper, we study composition operators that act between different de Branges-Rovnyak spaces. Our main results are suggested by a paper of Mashreghi and Shabankhah concerning…

math.FA2020★ 1 cited

Reducing subspaces of contractions

Chafiq Benhida, Emmanuel Fricain, Dan Timotin

Using the Sz.-Nagy--Foias theory of contractions, we obtain general results about reducibility for a class of completely nonunitary contractions. These are applied to certain trunc…

math.FA2020

The invariant subspaces of

Dan Timotin

Using the tools of Sz.-Nagy--Foias theory of contractions, we describe in detail the invariant subspaces of the operator , where is the unilateral shift on a H…

math.FA2019

Commutant lifting and Nevanlinna-Pick interpolation in several variables

Deepak K. D., Deepak Pradhan, Jaydeb Sarkar +1

This paper concerns a commutant lifting theorem and a Nevanlinna-Pick type interpolation result in the setting of multipliers from vector-valued Drury-Arveson space to a large clas…

math.FA2018★ 1 cited

Algebras of block Toeplitz matrices with commuting entries

Muhammad Ahsan Khan, Dan Timotin

The maximal algebras of scalar Toeplitz matrices are known to be formed by generalized circulants. The identification of algebras consisting of block Toeplitz matrices is a harder…

math.FA2017

Operators invariant relative to a completely nonunitary contraction

H. Bercovici, D. Timotin

Given a contraction A on a Hilbert space H, an operator T on H is said to be A-invariant if <Tx,x>=<TAx,Ax> for every x in H such that ||Ax||=||x||. In the special case in which bo…