Elena de la Rosa

most citedLittlewood-Paley inequalities for fractional derivative on Bergman spaces

11 citations · 11 across the 3 of their papers we have counts for

collaborators

4 papers

math.CV2026

The Hilbert matrix on analytic tent spaces

TanausÃº Aguilar-HernÃ¡ndez, Petros Galanopoulos, Elena de la Rosa

We study for the first time the action of the Hilbert matrix $H = (c_{n, k})_{n, k \geq 0}, c_{n, k} = \frac{1}{n + k + 1}$ on the analytic tent spaces $AT^q_p, 1<p,q <\infty,…

math.CV2026

Hilbert-type operator induced by radial weight

JosÃ© Ãngel PelÃ¡ez, Elena de la Rosa

We consider the Hilbert-type operator defined by $H_{I ¨} (f) (z) = \int_{0}^{1} f (t) (\frac{1}{z} \int_{0}^{z} B^{I ¨} _{t} (u) d u) I ¨ (t) d t,$ where ${B^{I ¨} _{I^} ¶}_{I^¶ \in D}$ are the…

math.CV2026★ 11 cited

Littlewood-Paley inequalities for fractional derivative on Bergman spaces

For any pair $(n, p)$ , $n \in N$ and $0 < p < \infty$ , it has been recently proved that a radial weight $I ¨ $ on the unit disc of the complex plane $D$ satisfies the Litt…

math.CV2024

Generalized CesÃ ro operator acting on Hilbert spaces of analytic functions

Alejandro Mas, Noel MerchÃ¡n, Elena de la Rosa

Let $D$ denote the unit disc in $C$ . We define the generalized CesÃ ro operator as follows $$ C_Ï(f)(z)=\int_0^1 f(tz)\left(\frac{1}{z}\int_0^z B^Ï_t(u)\,du\rig…