The Riemann Hypothesis and related problems

Edited by Brian Conrey and David Farmer


This document collects problems related to the Riemann Hypothesis (RH). The focus is on analogues of RH for other global L-functions, weaker statements about the zeros of zeta- and L-functions, and problems motivated by equivalences to RH.

The Riemann Hypothesis concerns the nontrivial zeros of an L-function $L(s)$. By a nontrivial zero we mean a zero of the completed L-function $\Lambda_L(s)$, equivalently, a zero of $L(s)$ which is not at the location of a pole of one of the $\Gamma$-factors that appears in the functional equation for $L(s)$.


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