Criterion for the nonexistence of rational $p$-torsion
Kenta Suzuki (MIT)
Abstract: Reduce the proof of the main theorem to showing that there exists a rank-$0$ quotient $A$ of $J_0(p)$ such that $[0]\ne [\infty]$ in $A$.
Reference: [Ma1] Section III.5
algebraic geometrynumber theory
Audience: advanced learners
Series comments: STAGE (Seminar on Topics in Arithmetic, Geometry, Etc.) is a learning seminar in algebraic geometry and number theory, featuring speakers talking about work that is not their own. Talks will be at a level suitable for graduate students. Everyone is welcome.
Fall 2026 topic: Explicit class field theory.
Some topics might take more or less time than allotted. If a speaker runs out of time on a certain date, that speaker might be allowed to borrow some time on the next date. So the topics below might not line up exactly with the dates below.
| Organizers: | HÃ¥vard Damm-Johnsen, Ari Krishna, Bjorn Poonen*, Wonjae Suh |
| *contact for this listing |
