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UID:20251221T162519EST-1997abMvFO@132.216.98.100
DTSTAMP:20251221T212519Z
DESCRIPTION:The maximum of the Riemann zeta function in a short interval of
  the critical line.\n\nA conjecture of Fyodorov\, Hiary & Keating states t
 hat the maxima of the modulus of the Riemann zeta function on an interval 
 of the critical line behave similarly to the maxima of a log-correlated pr
 ocess. In this talk\, we will discuss a proof of this conjecture to leadin
 g order\, unconditionally on the Riemann Hypothesis. We will highlight the
  connections between the number theory problem and the probabilistic model
 s including the branching random walk. We will also discuss the relations 
 with the freezing transition for this problem. This is joint work with D. 
 Belius (Zurich)\, P. Bourgade (NYU)\, M. Radizwill (9IÖÆ×÷³§Ãâ·Ñ)\, and K. Sound
 ararajan (Stanford).\n
DTSTART:20180219T190000Z
DTEND:20180219T200000Z
LOCATION:Room 1214\, Burnside Hall\, CA\, QC\, Montreal\, H3A 0B9\, 805 rue
  Sherbrooke Ouest
SUMMARY:Louis-Pierre Arguin\, Université de Montréal
URL:/mathstat/channels/event/louis-pierre-arguin-unive
 rsite-de-montreal-285161
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