Seminar series
Date
Thu, 31 Oct 2019
16:00
16:00
Location
L6
Speaker
Christian Wuthrich
Organisation
Nottingham
Let $E/k$ be an elliptic curve over a number field and $K/k$ a Galois extension with group $G$. What can we say about $E(K)$ as a Galois module? Not just what complex representations appear, but its structure as a $\mathbb{Z}[G]$-module. We will look at some examples with small $G$.