Date
Tue, 02 Jun 2020
Time
15:30 - 16:30
Speaker
Paul Bourgade
Organisation
New York University

Fyodorov-Hiary-Keating established a series of conjectures concerning the large values of the Riemann zeta function in a random short interval. After reviewing the origins of these predictions through the random matrix analogy, I will explain recent work with Louis-Pierre Arguin and Maksym Radziwill, which proves a strong form of the upper bound for the maximum.

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