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

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3 papers · 1 filter

math.FA2016

Littlewood-Paley formulas and Carleson measures for weighted Fock spaces induced by $A_{\infty}$ -type weights

Carme Cascante, Joan Fàbrega, José A. Peláez

We obtain Littlewood-Paley formulas for Fock spaces $F_{β, ω}^{q}$ induced by weights $ω \in A_{\infty}^{r es t r i c t e d} = \cup_{1 \leq p < \infty} A_{p}^{r es t r i c t e d}$ , where $A^{restrict…

math.FA2006

On $L^{p}$ -- $L^{q}$ trace inequalities

Carme Cascante, Joaquin M. Ortega, Igor E. Verbitsky

We give necessary and sufficient conditions in order that inequalities of the type $∥ T_{K} f ∥_{L^{q} (d μ)} \leq C ∥ f ∥_{L^{p} (d σ)}, f \in L^{p} (d σ),$ hold for a class of integ…

math.FA2003

Nonlinear potentials and two weight trace inequalities for general dyadic and radial kernels

C. Cascante, J. M. Ortega, I. E. Verbitsky

We study trace inequalities of the type $∥ T_{k} f ∥_{L^{q} (d μ)} \leq C ∥ f ∥_{L^{p} (d σ)}, f \in L^{p} (d σ),$ in the ``upper triangle case'' $1 \leq q < p$ for integral operators $…

Littlewood-Paley formulas and Carleson measures for weighted Fock spaces induced by A∞​-type weights

On Lp--Lq trace inequalities

Nonlinear potentials and two weight trace inequalities for general dyadic and radial kernels

Littlewood-Paley formulas and Carleson measures for weighted Fock spaces induced by $A_{\infty}$ -type weights

On $L^{p}$ -- $L^{q}$ trace inequalities