collaborators

6 papers

math.FA2026

Fefferman--Chang-type atomic decompositions for product Hardy spaces associated with Schrödinger operators

Agnieszka Hejna-Łyżwa

We establish a geometric (Fefferman--Chang-type) atomic characterization of the two-parameter Hardy space associated with a pair of Schrödinger operators on $\mathbb R…

math.AP2026

estimates for Dunkl--Schrödinger operators

Agnieszka Hejna-Łyżwa, Suman Mukherjee

We study the Dunkl--Schrödinger operator on , , where is a nonnegative potential in the reverse Hölder class , , and…

math.FA2026

Riesz transform characterization of Hardy spaces associated with Dunkl--Schrödinger operators

Agnieszka Hejna-Łyżwa

Let be a Schrödinger operator associated with the Dunkl Laplacian and a nonnegative potential. We characterize the Hardy space , defined by the maximal operator o…

math.FA2026

spaces in the Dunkl setting meet Coifman--Weiss--type atoms

Jacek Dziubański, Agnieszka Hejna-Łyżwa

Let be the Dunkl Laplacian associated with an arbitrary root system and a nonnegative multiplicity function. For every , a Coifman-Weiss type atomic characterizatio…

math.FA2026

On Lipschitz Spaces, Semigroup Transference, and Heat Kernel Derivative Estimates in Dunkl--Schrödinger Analysis

Agnieszka Hejna-Łyżwa

In this paper, we study Lipschitz spaces adapted to Dunkl--Schrödinger operators , where is the Dunkl Laplacian and belongs to the reverse H…

math.FA2026

Hörmander's multiplier theorem on -spaces in the rational Dunkl setting

Jacek Dziubański, Agnieszka Hejna-Łyżwa

On equipped with a normalized root system and a multiplicity function , let $dw(\mathbf x)=Π_{α\in \mathcal R}|\langle \mathbf x,α\rangle|^{k(α…