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SUMMARY:An analog of a theorem of Manin for the p-primary torsion of certa
 in Abelian 3-folds
DTSTART:20231025T101500
DTEND:20231025T120000
DTSTAMP:20260916T203827Z
UID:7a02c5b4654992bfaf9897440a5c83af04c67fcc0c4c4f6b01c114b1
CATEGORIES:Conferences - Seminars
DESCRIPTION:Dinakar Ramakrishnan (Caltech)\nGiven any elliptic curve E ove
 r a number field k\, Manin showed (about 50 years ago) that for any prime 
 p\, the p-primary torsion of E(k) is bounded uniformly for all E/k. He als
 o showed the uniform irreducibility of the associated p-adic Galois repres
 entation modulo p^r for r uniform in E if E does not have CM. In this lect
 ure\, we will discuss an analog proven with Mladen Dimitrov for abelian 3-
 folds with multiplication by an imaginary quadratic field. This lecture wi
 ll have two parts with a break between them. The first part will be introd
 uctory..\n 
LOCATION:CM 1 104 https://plan.epfl.ch/?room==CM%201%20104
STATUS:CONFIRMED
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