C. Cascante

activity

20032025

most citedTwo weight norm inequalities for vector-valued operators

5 citations · 7 across the 16 of their papers we have counts for

collaborators

18 papers

math.CV2025

Words of analytic paraproducts on Bergman spaces

Carmen Cascante, Joan Fábrega, Daniel Pascuas +1

For a fixed analytic function g on the unit disc, we consider the analytic paraproducts induced by g, which are formally defined by $T_{g} f (z) = \int_{0}^{z} f (ζ) g^{'} (ζ) d ζ$ , $S_gf(z)=\int_0^z…

math.CV2024

On the radicality property for spaces of symbols of bounded Volterra operators

C. Cascante, J. Fábrega, D. Pascuas +1

In a recent paper of the authors together with A. Aleman, it is shown that the Bloch space $B$ in the unit disc has the following radicality property: if an analytic func…

math.CV2023

Words of analytic paraproducts on Hardy and weighted Bergman spaces

Alexandru Aleman, Carme Cascante, Joan Fàbrega +2

math.CV2021

Composition of analytic paraproducts

Alexandru Aleman, Carme Cascante, Joan Fàbrega +2

For a fixed analytic function $g$ on the unit disc $D$ , we consider the analytic paraproducts induced by $g$ , which are defined by $T_{g} f (z) = \int_{0}^{z} f (ζ) g^{'} (ζ) d ζ$ , $S_gf…

math.CV2019

Hankel Bilinear forms on generalized Fock-Sobolev spaces on $C^{n}$

Carme Cascante, Joan Fàbrega, Daniel Pascuas

We characterize the boundedness of Hankel bilinear forms on a product of generalized Fock-Sobolev spaces on $C^{n}$ with respect to the weight $(1+|z|)^ρe^{-\fracα2|z|^{2\e…

math.CV2017

Boundedness of the Bergman projection on generalized Fock-Sobolev spaces on $C^{n}$