activity
20142025
most citedFredholmness of Toeplitz operators on the Fock space

19 citations · 63 across the 16 of their papers we have counts for

collaborators

22 papers

math.FA2025

Fredholm operators on abelian phase spaces

Robert Fulsche, Raffael Hagger

We study the Fredholm property for linear operators on coorbit spaces over locally compact abelian phase spaces. As a special case we consider operators on , where is a…

math.FA2025

Band-dominated and Fourier-band-dominated operators on locally compact abelian groups

Robert Fulsche, Raffael Hagger

By relating notions from quantum harmonic analysis and band-dominated operator theory, we prove that over any locally compact abelian group , the operator algebra …

math.FA2023

Quantum harmonic analysis for polyanalytic Fock spaces

Robert Fulsche, Raffael Hagger

We develop the quantum harmonic analysis framework in the reducible setting and apply our findings to polyanalytic Fock spaces. In particular, we explain some phenomena observed in…

math.NA2023

On the spectrum of the double-layer operator on locally-dilation-invariant Lipschitz domains

Simon N. Chandler-Wilde, Raffael Hagger, Karl-Mikael Perfekt +1

We say that , the boundary of a bounded Lipschitz domain, is locally dilation invariant if, at each , is either locally or locally coincides (in some coordinat…

math.FA2022

Toeplitz and related operators on polyanalytic Fock spaces

Raffael Hagger

We give a characterization of compact and Fredholm operators on polyanalytic Fock spaces in terms of limit operators. As an application we obtain a generalization of the Bauer-Isra…

math.FA2020

Toeplitz operators on the unit ball with locally integrable symbols

Raffael Hagger, Congwen Liu, Jari Taskinen +1

We study the boundedness of Toeplitz operators with locally integrable symbols on weighted harmonic Bergman spaces over the unit ball of . Generalizing earlier…