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SUMMARY:Ergodic methods in combinatorics and number theory
DTSTART:20260908T153000
DTEND:20260908T163000
DTSTAMP:20261002T140239Z
UID:18ae680d05c0bb08d9d9bcbe1df8902dc8e68e7071ed06222843b3ce
CATEGORIES:Conferences - Seminars
DESCRIPTION:Prof. Florian Richter\nSeminar in Mathematics\n\nAbstract: Wha
 t can the study of orbits in dynamical systems tell us about seemingly sta
 tic\, discrete objects such as the prime numbers\, integer solutions to eq
 uations\, or set partitions? Far more than one might expect. Ergodic theor
 y\, which studies the long-term statistical behavior of such orbits\, has 
 found remarkable applications in combinatorics and number theory. In this 
 talk\, I will introduce the main ideas behind this connection\, explaining
  how arithmetic problems can be recast in dynamical terms and how this per
 spective has led to breakthroughs beyond the reach of other methods.
LOCATION:CM 1 517 https://plan.epfl.ch/?room==CM%201%20517 https://epfl.zo
 om.us/j/68930417838
STATUS:CONFIRMED
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