Notes on Universality in Short Intervals and Exponential Shifts

Fuente: arXiv
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Hauptverfasser: Andersson, Johan, Garunkštis, Ramūnas, Kačinskaitė, Roma, Nakai, Keita, Pańkowski, Łukasz, Sourmelidis, Athanasios, Steuding, Rasa, Steuding, Jörn, Wananiyakul, Saeree
Format: Preprint
Veröffentlicht: 2023
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author Andersson, Johan
Garunkštis, Ramūnas
Kačinskaitė, Roma
Nakai, Keita
Pańkowski, Łukasz
Sourmelidis, Athanasios
Steuding, Rasa
Steuding, Jörn
Wananiyakul, Saeree
author_facet Andersson, Johan
Garunkštis, Ramūnas
Kačinskaitė, Roma
Nakai, Keita
Pańkowski, Łukasz
Sourmelidis, Athanasios
Steuding, Rasa
Steuding, Jörn
Wananiyakul, Saeree
contents We improve a recent universality theorem for the Riemann zeta-function in short intervals due to Antanas Laurinčikas with respect to the length of these intervals. Moreover, we prove that the shifts can even have exponential growth. This research was initiated by two questions proposed by Laurin\v cikas in a problem session of a recent workshop on universality.
format Preprint
id arxiv_https___arxiv_org_abs_2312_04255
institution arXiv
publishDate 2023
record_format arxiv
spellingShingle Notes on Universality in Short Intervals and Exponential Shifts
Andersson, Johan
Garunkštis, Ramūnas
Kačinskaitė, Roma
Nakai, Keita
Pańkowski, Łukasz
Sourmelidis, Athanasios
Steuding, Rasa
Steuding, Jörn
Wananiyakul, Saeree
Number Theory
11M06
We improve a recent universality theorem for the Riemann zeta-function in short intervals due to Antanas Laurinčikas with respect to the length of these intervals. Moreover, we prove that the shifts can even have exponential growth. This research was initiated by two questions proposed by Laurin\v cikas in a problem session of a recent workshop on universality.
title Notes on Universality in Short Intervals and Exponential Shifts
topic Number Theory
11M06
url https://arxiv.org/abs/2312.04255