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PRODID:-//Columba Systems Ltd//NONSGML CPNG/SpringViewer/ICal Output/3.3-
 M3//EN
VERSION:2.0
CALSCALE:GREGORIAN
METHOD:PUBLISH
BEGIN:VEVENT
DTSTAMP:20200227T131731Z
DTSTART:20200303T150000Z
SUMMARY:Alessandro Pezzoni (York)  - Kleinbock-Margulis and points with a
 lgebraic-conjugate coordinates
UID:{http://www.columbasystems.com/customers/uom/gpp/eventid/}d9r-k5mc5bn
 3-1ethx7
DESCRIPTION:Abstract: As one of the key ingredients that allow deriving K
 hinchin-like theorems for manifolds\, counting results are important in 
 Diophantine Approximation. Traditionally\, these have been obtained usin
 g a method first introduced by Bernik\, based on Sprindzuk's technique o
 f essential and inessential domains. In this talk we present a novel app
 roach to derive a counting estimate for algebraic points close to analyt
 ic curves\, which relies on a quantitative non-divergence result of Klei
 nbock\, Margulis and Wang. This is work in progress.
STATUS:TENTATIVE
TRANSP:TRANSPARENT
CLASS:PUBLIC
LOCATION:Frank Adams 1\, Alan Turing Building\, Manchester
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