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20122026
most citedPure point spectrum for dynamical systems and mean almost periodicity

8 citations · 15 across the 15 of their papers we have counts for

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math-ph2026

Pseudorandomness and Diffraction

David Damanik, Nicolae Strungaru

Pseudorandom structures are structures that behave like random ones, without necessarily being random themselves. It is a prominent, and evidently very difficult, conjecture that $…

math-ph2024

Twice Fourier transformable measures and diffraction theory

Hans G. Feichtinger, Christoph Richard, Christoph Schumacher +1

Mathematical diffraction theory has been developed since about 1995. Hof's initial approach relied on tempered distributions in euclidean space. Nowadays often the Fourier theory b…

math-ph2024

Which Meyer sets are regular model sets? A characterization via almost periodicity

Daniel Lenz, Christoph Richard, Nicolae Strungaru

In 2012, Meyer introduced the notions of generalized almost periodic measure and almost periodic pattern and proved that regular model sets in Euclidean space are almost periodic p…

math-ph2023

Pure point diffraction and almost periodicity

Daniel Lenz, Timo Spindeler, Nicolae Strungaru

This article deals with pure point diffraction and its connection to various notions of almost periodicity. We explain why the Fibonacci chain does not fit into the classical class…

math-ph2018

On the Fourier Analysis of Measures with Meyer Set Support

Nicolae Strungaru

In this paper we show the existence of the generalized Eberlein decomposition for Fourier transformable measures with Meyer set support. We prove that each of the three components…

math-ph20124 cited

Positive Positive Definite Discrete Strong Almost Periodic Measures and Bragg Diffraction

Nicolae Strungaru

In this paper we prove that the cone $\PPD$ of positive, positive definite, discrete and strong almost periodic measures has an interesting property: given any positive and positiv…