A. Bandini

activity

20062025

most citedTorsion points on elliptic curves over function fields and a theorem of Igusa

19 citations · 34 across the 14 of their papers we have counts for

collaborators

Showing 2017Show all

4 papers · 1 filter

math.NT2017

On the Atkin $U_{t}$ -operator for $Γ_{0} (t)$ -invariant Drinfeld cusp forms

Andrea Bandini, Maria Valentino

We study the diagonalizability of the Atkin $U_{t}$ -operator acting on Drinfeld cusp forms for $Γ_{0} (t)$ : starting with the slopes of eigenvalues and then moving to the space of cusp…

math.NT2017

On the Atkin $U_{t}$ -operator for $Γ_{1} (t)$ -invariant Drinfeld cusp forms

Andrea Bandini, Maria Valentino

We study the diagonalizability of the Atkin $U_{t}$ -operator acting on Drinfeld cusp forms for $Γ_{1} (t)$ and $Γ (t)$ using Teitelbaum's interpretation as harmonic cocycles. For small w…

math.NT2017

Euler characteristic and Akashi series for Selmer groups over global function fields

Andrea Bandini, Maria Valentino

Let $A$ be an abelian variety defined over a global function field $F$ of positive characteristic $p$ and let $K / F$ be a $p$ -adic Lie extension with Galois group $G$ . We provide a…

math.NT2017

On the diagonalizability of the Atkin U-operator for Drinfeld cusp forms

Andrea Bandini, Maria Valentino

We study the diagonalizability of the Atkin $U$ -operator acting on Drinfeld cusp forms for $Γ_{1} (t)$ and $Γ (t)$ using Teitelbaum's interpretation as harmonic cocycles. We prove $U$ …

On the Atkin Ut​-operator for Γ0​(t)-invariant Drinfeld cusp forms

On the Atkin Ut​-operator for Γ1​(t)-invariant Drinfeld cusp forms

Euler characteristic and Akashi series for Selmer groups over global function fields

On the diagonalizability of the Atkin U-operator for Drinfeld cusp forms

On the Atkin $U_{t}$ -operator for $Γ_{0} (t)$ -invariant Drinfeld cusp forms

On the Atkin $U_{t}$ -operator for $Γ_{1} (t)$ -invariant Drinfeld cusp forms