activity
20002025
most citedZero divisors and L^p(G), II

6 citations · 22 across the 13 of their papers we have counts for

collaborators

16 papers

math.FA2025

The Pompeiu problem and spherical spectral analysis

Michael J. Puls

Let be a compact subgroup of a locally compact group . We investigate a Pompeiu type problem for homogeneous spaces . Suppose is a compact subset of . Using re…

math.FA2020

The two-sided Pompeiu problem for discrete groups

Peter A. Linnell, Michael J. Puls

We consider a two-sided Pompeiu type problem for a discrete group . We give necessary and sufficient conditions for a finite set of to have the -Pompeiu…

math.CA2019

Sets of -restriction and -spectral synthesis

Michael J. Puls

In this paper we investigate the restriction problem. More precisely, we give sufficient conditions for the failure of a set in to have the -restriction prope…

math.FA2015★ 5 cited

Linear Dependency of Translations and Square Integrable Representations

Peter A. Linnell, Michael J. Puls, Ahmed Roman

Let be a locally compact group. We examine the problem of determining when nonzero functions in have linearly independent translations. In particular, we establish som…

math.MG2013

The -Royden and -harmonic boundaries for metric measure spaces

Marcello Lucia, Michael Puls

Let be a real number greater than one and let be a locally compact, noncompact metric measure space that satisfies certain conditions. The -Royden and -harmonic bound…

math.FA2012★ 1 cited

The Pompeiu Problem and Discrete Groups

Michael J. Puls

We formulate a version of the Pompeiu problem in the discrete group setting. Necessary and sufficient conditions are given for a finite collection of finite subsets of a discrete a…