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20172021
most citedConditionally positive definite unilateral weighted shifts

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

collaborators

6 papers

math.FA2021★ 1 cited

Conditionally positive definite unilateral weighted shifts

Zenon Jan Jabłoński, Il Bong Jung, Eun Young Lee +1

In a recent paper [15], Hilbert space operators with the property that each sequence of the form is conditionally positive definite in a semigr…

math.FA2020

Conditionally positive definiteness in operator theory

Zenon Jan Jabłoński, Il Bong Jung, Jan Stochel

In this paper we extensively investigate the class of conditionally positive definite operators, namely operators generating conditionally positive definite sequences. This class i…

math.FA2020

The Cauchy dual subnormality problem for cyclic -isometries

Akash Anand, Sameer Chavan, Zenon Jan Jabłoński +1

The Cauchy dual subnormality problem asks whether the Cauchy dual operator of a -isometry is subnormal. Recently this problem has been solved in the negative. Here we show that…

math.FA2019

Taylor spectrum approach to Brownian-type operators with quasinormal entry

Sameer Chavan, Zenon Jan Jabłoński, Il Bong Jung +1

In this paper, we introduce operators that are represented by upper triangular block matrices whose entries satisfy some algebraic constraints. We call them Brownian-ty…

math.FA2018

Complete systems of unitary invariants for some classes of -isometries

Akash Anand, Sameer Chavan, Zenon Jan Jabłoński +1

The unitary equivalence of -isometric operators satisfying the so-called kernel condition is characterized. It relies on a model for such operators built on operator valued unil…

math.FA2017

A solution to the Cauchy dual subnormality problem for 2-isometries

Akash Anand, Sameer Chavan, Zenon Jan Jabłoński +1

The Cauchy dual subnormality problem asks whether the Cauchy dual operator of a -isometry is subnormal. In the present paper we show that the prob…