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PRODID:-//Memento EPFL//
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SUMMARY:Summer School FOUVRY-73
DTSTART:20260817T090000
DTEND:20260828T170000
DTSTAMP:20260916T161127Z
UID:74ce82372864a43747d765670c296a84b91dd702883316ffabfb8630
CATEGORIES:Conferences - Seminars
DESCRIPTION:Sarah Peluse (Stanford University) Additive Combinatorics\nSt
 ephanie Chan (University College London) Arithmetic Statistics\nPaul Nels
 on (Aarhus University) Automorphic forms\nKevin Destagnol (Laboratoire d
 e Mathématiques d'Orsay) Analytic number theory and rational points   Ad
 am Harper (University of Warwick) Introduction to random multiplicative f
 unctions Emmanuel Kowalski (ETH Zürich) Trace functions and their applic
 ations James Maynard (University of Oxford) Sieve Theory    \nBy its ve
 ry nature\, analytic number theory involves a very broad array of methods 
 and tools. It has been instrumental in developing a number of important ar
 eas of mathematics\, such as representation theory\, from the characters o
 f finite abelian groups\, used by Dirichlet to study primes in arithmetic 
 progressions\, to the representation theory of reductive Lie groups\, whic
 h is an essential component of the Langlands program. In recent years\, im
 portant breakthroughs have been achieved using tools borrowed\, for instan
 ce\, from ergodic theory and homogeneous dynamics\, from additive combinat
 orics\, or from very fine aspects of probability theory (such as the so-ca
 lled Gaussian Multiplicative Chaos).\nIt is because of the truly kaleidosc
 opic aspect of analytic number theory that young researchers benefit immen
 sely from broad instructional programs where they can get first exposure t
 o some of the new techniques which may be of critical importance in their 
 own research.\n\nTwo weeks of lectures given by world class mathematicians
  on important topics in Analytic Number Theory for PhD students and Postdo
 cs researchers in the domain.
LOCATION:CO 2 https://plan.epfl.ch/?room==CO%202
STATUS:CONFIRMED
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