Joint BCAM-UPV/EHU Analysis and PDE seminar: New endpoint estimates for CalderÓn-Zygmund operators on von Neumann algebras

Abstract

The classical Calderón-Zygmund decomposition is a fundamental tool that helps one study endpoint estimates for numerous operators near L1. In this talk, we will discuss an extension of the decomposition to a particular operator valued setting where noncommutativity makes its appearance. Noncommutativity will allow us to get rid of the -usually necessary- UMD property of the Banach space where functions take values. 

Based on joint work with L. Cadilhac and J. Parcet.

Link to the session: https://zoom.us/j/93269430944?pwd=Z1NENWNkbzA5aGFDWU9wdzhkby9rUT09


More info at https://sites.google.com/view/apdebilbao/home