Cubic hypersurfaces over global fields
Event details
| Date | 12.11.2014 |
| Hour | 15:15 › 16:15 |
| Speaker | Pankaj Vishe |
| Location | |
| Category | Conferences - Seminars |
Abstract: Let X be a smooth cubic hypersurface of dimension m defined over a global field K. A conjecture of Colliot-Thelene(02) states that X satisfies the Hasse Principle and Weak approximation as long as m\geq 3. We use a global version of Hardy-Littlewood circle method along with the theory of global L-functions to establish this for m\geq 6, in the case K=F_q(t), where char(F_q)> 3.
Practical information
- Informed public
- Free
Organizer
- Natascha Fontana
Contact
- Natascha Fontana