J. A. Peláez

activity

20132022

most citedEmbedding theorems for Bergman spaces via harmonic analysis

78 citations · 89 across the 8 of their papers we have counts for

collaborators

Showing 2013Show all

4 papers · 1 filter

math.FA2013

A generalized Hilbert matrix acting on Hardy spaces

Christos Chatzifountas, Daniel Girela, Jose Angel Pelaez

If $μ$ is a positive Borel measure on the interval $[0, 1)$ , the Hankel matrix $H_{μ} = (μ_{n, k})_{n, k \geq 0}$ with entries $μ_{n, k} = \int_{[0, 1)} t^{n + k} d μ (t)$ induces formall…

math.FA2013★ 6 cited

Boundedness of the Bergman projection on $L^{p}$ spaces with exponential weights

Olivia Constantin, Jose Angel Pelaez

Let $v (r) = exp (- \frac{α}{1 - r})$ with $α > 0$ , and let $D$ be the unit disc in the complex plane. Denote by $A_{v}^{p}$ the subspace of analytic functions of $L^p(\mathb…

math.FA2013★ 4 cited

Integral operators, embedding theorems and a Littlewood-Paley formula on weighted Fock spaces

Olivia Constantin, José Ángel Peláez

We obtain a complete characterization of the entire functions $g$ such that the integral operator $(T_{g} f) (z) = \int_{0}^{z} f (ζ) g^{'} (ζ) d ζ$ is bounded or compact, on a large class…

math.FA2013

Schatten classes of integration operators on Dirichlet spaces

Jordi Pau, José Ángel Peláez

We address the question of describing the membership to Schatten-Von Neumann ideals $S_{p}$ of integration operators $(T_{g} f) (z) = \int_{0}^{z} f (ζ) g^{'} (ζ) d ζ$ acting on Di…

A generalized Hilbert matrix acting on Hardy spaces

Boundedness of the Bergman projection on Lp spaces with exponential weights

Integral operators, embedding theorems and a Littlewood-Paley formula on weighted Fock spaces

Schatten classes of integration operators on Dirichlet spaces

Boundedness of the Bergman projection on $L^{p}$ spaces with exponential weights