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SUMMARY:Alex Iosevich (University of Rochester)
DTSTART:20221022T133000Z
DTEND:20221022T150000Z
DTSTAMP:20260423T052759Z
UID:YMC/41
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/YMC/41/">Fin
 ite point configurations in discrete and continuous settings</a>\nby Alex 
 Iosevich (University of Rochester) as part of Yerevan Mathematical Colloqu
 ium\n\n\nAbstract\nWe are going to discuss the following basic question. H
 ow large does a subset of a given vector space need to be to ensure that i
 t contains vertices of a finite point configuration of a given type\, such
  as an equilateral simplex or a long chain? In the finite setting\, the si
 ze is usually measured in terms of the number of points. In the continuous
  setting\, the Hausdorff dimensions play this role. These types of questio
 ns have been studied intensively over the years by people like Bourgain Er
 dos\, Du\, Falconer\, Furstenberg\, Guth\, Katz\, Katznelson\, Lyall\, Mag
 yar\, Mattila\, Ou\, Rudnev\, Shmerikin\, Szemredi\, Tao\, Wang\, Weiss\, 
 Zhang\, and many others. We are going to survey the known results with an 
 emphasis on the interaction of techniques and ideas from different areas o
 f mathematics.\n\nPlease notice the updated start time. The talk will now 
 start 30 min before it was earlier announced.\n
LOCATION:https://researchseminars.org/talk/YMC/41/
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