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BEGIN:VEVENT
UID:news316@dmi.unibas.ch
DTSTAMP;TZID=Europe/Zurich:20211104T143247
DTSTART;TZID=Europe/Zurich:20180927T141500
SUMMARY:Number Theory Seminar: David Belius (Univ. of Basel)
DESCRIPTION:<pre wrap="">I will describe how the Riemann Zeta function on t
 he critical line can be viewed as a pseudo-random Gaussian field with a co
 rrelation function with logarithmic growth. Such log-correlated random fie
 lds have recently attracted considerable interest in probability theory. F
 yodorv\, Hiary and Keating conjectured several striking results about the 
 extreme values of the Riemann Zeta function based on this connection. In t
 his talk I will explain how a certain approximate tree structure in Dirich
 let polynomials can be used to prove one of their conjectures\, giving the
  asymptotics of the maximum of the magnitude of the function in a typical 
 interval of length O(1).</pre>
X-ALT-DESC: &lt\;pre wrap=&quot\;&quot\;&gt\;I will describe how the Rieman
 n Zeta function on the critical line can be viewed as a pseudo-random Gaus
 sian field with a correlation function with logarithmic growth. Such log-c
 orrelated random fields have recently attracted considerable interest in p
 robability theory. Fyodorv\, Hiary and Keating conjectured several strikin
 g results about the extreme values of the Riemann Zeta function based on t
 his connection. In this talk I will explain how a certain approximate tree
  structure in Dirichlet polynomials can be used to prove one of their conj
 ectures\, giving the asymptotics of the maximum of the magnitude of the fu
 nction in a typical interval of length O(1).&lt\;/pre&gt\;
DTEND;TZID=Europe/Zurich:20180927T151500
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