The role of hyperelliptic curves in the modular method
Lucas Villagra Torcomian (Simon Fraser University)
Thu Feb 12, 20:00-21:00 (7 days ago)
Abstract: In this talk we will briefly review the modular method, the strategy used by Wiles to prove Fermat’s Last Theorem. We will then explain how hyperelliptic curves have emerged as an important tool in recent years to approach generalized Fermat equations, and summarize the current state of the art results.
commutative algebraalgebraic geometrygroup theorynumber theoryrings and algebrasrepresentation theory
Audience: researchers in the topic
Calgary Algebra and Number Theory Seminar
Series comments: This seminar series is partially supported by the Pacific Institute for the Mathematical Sciences (PIMS).
| Organizers: | Samprit Ghosh*, Dang Khoa Nguyen |
| *contact for this listing |
Export talk to
