activity
20092026
most citedIntegrable wavelet transforms with abelian dilation groups

9 citations · 9 across the 6 of their papers we have counts for

collaborators

10 papers

math.FA2026

Heisenberg uncertainty inequalities for locally compact abelian groups

Hartmut Führ

We prove a version of Heisenberg's uncertainty principle for a rather general class of locally compact abelian groups. We compare the lower bound provided by our approach with the…

math.FA2026

Translation complete subgroups of affine Weyl-Heisenberg groups and their generalized wavelet systems

Hartmut Führ, Narjes Rashidi

The -dimensional affine Weyl-Heisenberg group is a Lie group typically parameterized as $G_{aWH} = \mathbb{T} \times \mathbb{R}^n \times \widehat{\mathbb{R}^n} \times \mathrm{GL…

math.FA2025

Cheeger Bounds for Stable Phase Retrieval in Reproducing Kernel Hilbert Spaces

Hartmut Führ, Max Getter

Phase retrieval seeks to reconstruct a signal from phaseless intensity measurements and, in applications where measurements contain errors, demands stable reconstruction. We study…

math.FA2025

Classifying Wavelet Coorbit Spaces in Dimension 2

Noufal Asharaf, Hartmut Führ, Vaishakh Jayaprakash

Coorbit spaces provide a rigorous framework for the assessment of the approximation theoretic properties of generalized wavelet systems. It is therefore useful to understand when t…

math.FA2019

Coorbit spaces associated to integrably admissible dilation groups

Hartmut Führ, Jordy Timo van Velthoven

This paper considers coorbit spaces parametrized by mixed, weighted Lebesgue spaces with respect to the quasi-regular representation of the semi-direct product of Euclidean space a…

math.RT2018

Groups with frames of translates

Hartmut Fuhr, Vignon Oussa

Let be a locally compact group with left regular representation We say that admits a frame of translates if there exist a countable set and $φ\in L^{2…