On the value distribution and moments of the Epstein zeta function to the right of the critical strip

Mathematics – Number Theory

Scientific paper

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30 pages; revised statement of Proposition 2.1

Scientific paper

We study the Epstein zeta function $E_n(L,s)$ for $s>\frac{n}{2}$ and
determine for fixed $c>\frac{1}{2}$ the value distribution and moments of
$E_n(\cdot,cn)$ (suitably normalized) as $n\to\infty$. We further discuss the
random function $c\mapsto E_n(\cdot,cn)$ for $c\in[A,B]$ with $\frac{1}{2}and determine its limit distribution as $n\to\infty$.

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