activity
20182022
most citedPure point spectrum for dynamical systems and mean almost periodicity

8 citations · 10 across the 4 of their papers we have counts for

collaborators

8 papers

math.FA2022

The (twisted) Eberlein convolution of measures

Daniel Lenz, Timo Spindeler, Nicolae Strungaru

In this paper, we study the properties of the Eberlein convolution of measures and introduce a twisted version of it. For functions we show that the twisted Eberlein convolution ca…

math.FA2021

Semi-measures and their Fourier transform

Timo Spindeler, Nicolae Strungaru

The basic theory of semi-measures on locally compact Abelian groups is extended to prove the existence of a generalised Eberlein decomposition into such semi-measures.

math.FA2021

Tempered distributions with translation bounded measure as Fourier transform and the generalized Eberlein decomposition

Timo Spindeler, Nicolae Strungaru

In this paper, we study the class of tempered distributions whose Fourier transform is a translation bounded measure and show that each such distribution in has orde…

math.DS20208 cited

Pure point spectrum for dynamical systems and mean almost periodicity

Daniel Lenz, Timo Spindeler, Nicolae Strungaru

We consider metrizable ergodic topological dynamical systems over locally compact, -compact abelian groups. We study pure point spectrum via suitable notions of almost periodici…

math.FA20202 cited

Stepanov and Weyl almost periodic functions on locally compact Abelian groups

Timo Spindeler

We study Stepanov and Weyl almost periodic functions on locally compact Abelian groups, which naturally appear in the theory of aperiodic order.

math.FA2020

On the (dis)continuity of the Fourier transform of measures

Timo Spindeler, Nicolae Strungaru

In this paper, we will study the continuity of the Fourier transform of measures with respect to the vague topology. We show that the Fourier transform is vaguely discontinuous on…