Upper bounds for fractional joint moments of the Riemann zeta function

Autor:	Curran, Michael J.
Rok vydání:	2021
Předmět:	Mathematics - Number Theory
Druh dokumentu:	Working Paper
Popis:	We establish upper bounds for the joint moments of the $2k^{\text{th}}$ power of the Riemann zeta function with the $2h^{\text{th}}$ power of its derivative for $0 \leq h \leq 1$ and $1 \leq k \leq 2$. These bounds are expected to be sharp based upon predictions from random matrix theory. Comment: 10 pages
Databáze:	arXiv
Externí odkaz:	http://arxiv.org/abs/2106.00165 Zobrazit plný text záznamu View this record from Arxiv