S. Favorov

collaborators

2 papers

math.FA2024

The crystalline measure that is not a Fourier Quasicrystal

Serhii Favorov

We construct a crystalline measure on the real line, which is not a Fourier Quasicrystal.

math.FA2023

Generalized Fourier quasicrystals, almost periodic sets, and zeros of Dirichlet series

Serhii Favorov

Let $S (z)$ be an absolutely convergent Dirichlet series with a bounded spectrum and only real zeros $a_{n}$ , let $μ$ be the sum of unit masses at points $a_{n}$ . It is proven that the…