activity
20042021
most citedRiesz projection and bounded mean oscillation for Dirichlet series

14 citations · 29 across the 24 of their papers we have counts for

collaborators

27 papers

math.FA2021

Compactification and decompactification by weights on Bergman spaces

Pascal Lefèvre, Daniel Li, Hervé Queffélec +1

We characterize the symbols for which there exists a weight w such that the weighted composition operator M w C is compact on the weighted Bergman space B 2 . We also ch…

math.FA2021★ 2 cited

The Furstenberg set and its random version

Aihua Fan, Hervé Queffélec, Martine Queffélec

We study some number-theoretic, ergodic and harmonic analysis properties of the Furstenberg set of integers and compare them to those of its random analogue .…

math.FA2020★ 14 cited

Riesz projection and bounded mean oscillation for Dirichlet series

Sergei Konyagin, Hervé Queffélec, Eero Saksman +1

We prove that the norm of the Riesz projection from to is for all only if , thus solving a problem posed by Marzo and Se…

math.FA2020

Comparison of singular numbers of composition operators on different Hilbert spaces of analytic functions

Hervé Queffélec, Pascal Lefèvre, Daniel Li +1

We compare the rate of decay of singular numbers of a given composition operator acting on various Hilbert spaces of analytic functions on the unit disk $\D$. We show that for the…

math.FA2019

Compactification, and beyond, of composition operators on Hardy spaces by weights

Pascal Lefèvre, Daniel Li, Hervé Queffélec +1

We study when multiplication by a weight can turn a non-compact composition operator on H 2 into a compact operator, and when it can be in Schatten classes. The q-summing case in H…

math.FA2019

An extremal composition operator on the Hardy space of the bidisk with small approximation numbers

Daniel Li, Hervé Queffélec, Luis Rodríguez-Piazza

We construct an analytic self-map of the bidisk whose image touches the distinguished boundary, but whose approximation numbers of the associated composition op…