activity
20082023
most citedMatrix weighted norm inequalities for commutators and paraproducts with matrix symbols

24 citations · 71 across the 23 of their papers we have counts for

collaborators

31 papers

math.CA2023

Multipliers for Hardy-Orlicz spaces and applications

Odysseas Bakas, Sandra Pott, Salvador Rodriguez-Lopez +1

Using real-variable methods, we characterise multipliers for general classes of Hardy--Orlicz spaces, unifying and extending several classical results due to Hardy and Littlewood;…

math.FA2021

Laplace-Carleson embeddings and infinity-norm admissibility

Birgit Jacob, Jonathan R. Partington, Sandra Pott +2

A full characterization of the boundedness of Laplace--Carleson embeddings on is provided, in terms of the Carleson intensity of the respective measure and of a suitable…

math.FA2021

Sparse Lerner operators in infinite dimensions

Adem Limani, Sandra Pott

We use the principle of almost orthogonality to give a new and simple proof that a sparse Lerner operator is bounded on a matrix- or operator-weighted space , where …

math.CA2020

Notes on : structural properties, dyadic variants, and bilinear - mappings

Odysseas Bakas, Sandra Pott, Salvador Rodríguez-López +1

This article is devoted to a study of the Hardy space introduced by Bonami, Grellier, and Ky. We present an alternative approach to their result relating…

math.CA2020

Commutators in the two scalar and matrix weighted setting

Joshua Isralowitz, Sandra Pott, Sergei Treil

In this paper we approach the two weighted boundedness of commutators via matrix weights. This approach provides both a sufficient and a necessary condition for the two weighted bo…

math.CA2019

Sharp weighted estimates for vector valued operators

Joshua Isralowitz, Sandra Pott, Israel P. Rivera-Ríos

Given quantitative weighted L^p estimates, in terms of Aq weights, for vector valued maximal functions, Calderón-Zygmund operators, commutators and maximal rough…