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UID:news1788@dmi.unibas.ch
DTSTAMP;TZID=Europe/Zurich:20250206T165133
DTSTART;TZID=Europe/Zurich:20250219T141500
SUMMARY:Number Theory Seminar: Fabien Pazuki (University of Copenhagen)
DESCRIPTION:Title: Parallelogram inequality for abelian varieties and appli
 cations\\r\\nAbstract: Let $A$ be an abelian variety defined over a number
  field. A theorem of Rémond states that for any two finite subgroup schem
 es $G\, H$\, the Faltings height of the four isogenous abelian varieties $
 A/G\, A/H\, A/(G+H)\, A/(G\\cap H)$ are linked by an elegant inequality. T
 he goal of the talk is to present an analogous inequality for abelian vari
 eties defined over function fields\, and discuss some applications in diop
 hantine geometry. This is joint work with Richard Griffon and Samuel Le Fo
 urn.\\r\\nPlease note the unusual time and location!\\r\\nSpiegelgasse 1\,
  Seminarraum 00.003
X-ALT-DESC:<p>Title: Parallelogram inequality for abelian varieties and app
 lications</p>\n<p>Abstract: Let $A$ be an abelian variety defined over a n
 umber field. A theorem of Rémond states that for any two finite subgroup 
 schemes $G\, H$\, the Faltings height of the four isogenous abelian variet
 ies $A/G\, A/H\, A/(G+H)\, A/(G\\cap H)$ are linked by an elegant inequali
 ty. The goal of the talk is to present an analogous inequality for abelian
  varieties defined over function fields\, and discuss some applications in
  diophantine geometry. This is joint work with Richard Griffon and Samuel 
 Le Fourn.</p>\n<p><strong>Please note the unusual time and location!</stro
 ng></p>\n<p>Spiegelgasse 1\, Seminarraum 00.003</p>
DTEND;TZID=Europe/Zurich:20250219T151500
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