activity
20152022
most citedWeighted bounds for multilinear operators with non-smooth kernels

5 citations · 5 across the 4 of their papers we have counts for

collaborators

9 papers

math.FA2022

Trigonometric chaos and inequalities II -- inequalities in group von Neumann algebras

Antonio Ismael Cano-Mármol, José M. Conde-Alonso, Javier Parcet

In the line of previous work by Naor, we establish new forms of metric inequalities in group algebras under very general assumptions. Our results' applicability goes…

math.CA2021

Spectral multipliers in group algebras and noncommutative Calderón-Zygmund theory

Léonard Cadilhac, José M. Conde-Alonso, Javier Parcet

In this paper we solve three problems in noncommutative harmonic analysis which are related to endpoint inequalities for singular integrals. In first place, we prove that an -…

math.FA2019

Noncommutative strong maximals and almost uniform convergence in several directions

José M. Conde-Alonso, Adrián M. González-Pérez, Javier Parcet

Our first result is a noncommutative form of Jessen/Marcinkiewicz/Zygmund theorem for the maximal limit of multiparametric martingales or ergodic means. It implies bilateral almost…

math.CA2019

On the dual of variable Lebesgue spaces with unbounded exponent

Alex Amenta, Jose M. Conde-Alonso, David Cruz-Uribe +1

We study the dual space of the variable Lebesgue space $\Lp$ with unbounded exponent function $\pp$ and provide an answer to a question posed in~[fiorenza-cruzuribe2013]. Our appro…

math.CA2018

Sparse domination and the strong maximal function

Alex Barron, Jose M. Conde-Alonso, Yumeng Ou +1

We study the problem of dominating the dyadic strong maximal function by -type sparse forms based on rectangles with sides parallel to the axes, and show that such dominati…

math.CA2018

BMO from dyadic BMO for nonhomogeneous measures

José M. Conde Alonso

The usual one third trick allows to reduce problems involving general cubes to a countable family. Moreover, this covering lemma uses only dyadic cubes, which allows to use nice ma…