Daniel Galicer

activity

20152022

most citedMultipliers for Hardy spaces of Dirichlet series

1 citations · 1 across the 3 of their papers we have counts for

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6 papers · 1 filter

math.FA2020

A Montel-type theorem for Hardy spaces of holomorphic functions

Tomás Fernández Vidal, Daniel Galicer, Pablo Sevilla-Peris

We give a version of the Montel theorem for Hardy spaces of holomorphic functions on an infinite dimensional space. As a by-product, we provide a Montel-type theorem for the Hardy…

math.FA2020

Hardy space of translated Dirichlet series

Tomás Fernández Vidal, Daniel Galicer, Martín Mereb +1

We study the Hardy space of translated Dirichlet series $H_{+}$ . It consists on those Dirichlet series $\sum a_{n} n^{- s}$ such that for some (equivalently, every) $1 \leq…

math.FA2019

The polarization constant of finite dimensional complex spaces is one

Verónica Dimant, Daniel Galicer, Jorge Tomás Rodríguez

The polarization constant of a Banach space $X$ is defined as $c (X) := k \to \infty lim sup c (k, X)^{\frac{1}{k}},$ where $c (k, X)$ stands fo…

math.FA2018

Operator $p$ -compact mappings

Javier Alejandro Chávez-Domínguez, Verónica Dimant, Daniel Galicer

We introduce the class of operator $p$ -compact mappings and completely right $p$ -nuclear operators, which are natural extensions to the operator space framework of their correspond…

math.FA2017

Cluster values for algebras of analytic functions

Daniel Carando, Daniel Galicer, Santiago Muro +1

The Cluster Value Theorem is known for being a weak version of the classical Corona Theorem. Given a Banach space $X$ , we study the Cluster Value Problem for the ball algebra $A_u(…

math.FA2015

Asymptotic estimates on the von Neumann inequality for homogeneous polynomials

Daniel Galicer, Santiago Muro, Pablo Sevilla-Peris

By the von Neumann inequality for homogeneous polynomials there exists a positive constant $C_{k, q} (n)$ such that for every $k$ -homogeneous polynomial $p$ in $n$ variables and ever…