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20162022
most citedUpper and lower bounds for Littlewood-Paley square functions in the Dunkl setting

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

collaborators

8 papers

math.FA2022

On Dunkl Schrödinger semigroups with Green bounded potentials

Jacek Dziubański, Agnieszka Hejna

On equipped with a normalized root system , a multiplicity function , and the associated measure $$ dw(\mathbf x)=\prod_{α\in R}|\langle \mathbf x,α\rang…

math.FA20201 cited

Upper and lower bounds for Littlewood-Paley square functions in the Dunkl setting

Jacek Dziubański, Agnieszka Hejna

The aim of this paper is to prove upper and lower estimates, , for Littlewood-Paley square functions in the rational Dunkl setting.

math.FA2019

Singular integrals in the rational Dunkl setting

Jacek Dziubański, Agnieszka Hejna

On equipped with a normalized root system and a multiplicity function let us consider a (non-radial) kernel which has properties similar…

math.FA2019

On semigroups generated by sums of even powers of Dunkl operators

Jacek Dziubański, Agnieszka Hejna

On the Euclidean space equipped with a normalized root system , a multiplicity function , and the associated measure $dw(\mathbf x)=\prod_{α\in R} |\langl…

math.AP2019

Lie group approach to Grushin operators

Jacek Dziubański, Adam Sikora

We consider a finite system of complete vector fields acting on smooth manifolds equipped with a smooth positive measure. We assume that the system…

math.FA2018

Hörmander's multiplier theorem for the Dunkl transform

Jacek Dziubański, Agnieszka Hejna

For a normalized root system in and a multiplicity function let . Denote by $dw(\mathbf x)=\prod_{α\in R}|\langle \mathb…