An analog of a theorem of Manin for the p-primary torsion of certain Abelian 3-folds
Event details
| Date | 25.10.2023 |
| Hour | 10:15 › 12:00 |
| Speaker | Dinakar Ramakrishnan (Caltech) |
| Location | |
| Category | Conferences - Seminars |
| Event Language | English |
Given any elliptic curve E over 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 also showed the uniform irreducibility of the associated p-adic Galois representation modulo p^r for r uniform in E if E does not have CM. In this lecture, we will discuss an analog proven with Mladen Dimitrov for abelian 3-folds with multiplication by an imaginary quadratic field. This lecture will have two parts with a break between them. The first part will be introductory..
Practical information
- Informed public
- Free
Organizer
- Philippe Michel
Contact
- Monique Kiener (if you want to attend to the seminar by zoom, please contact me, and I'll give you the link)