A. Bandini

activity

20062008

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

19 citations · 19 across the 3 of their papers we have counts for

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math.NT2008★ 19 cited

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

A. Bandini, I. Longhi, S. Vigni

If F is a global function field of characteristic p>3, we employ Tate's theory of analytic uniformization to give an alternative proof of a theorem of Igusa describing the image of…

math.NT2007

Selmer groups for elliptic curves in Z_l^d-extensions of function fields of characteristic p

Andrea Bandini, Ignazio Longhi

Let $F$ be a function field of characteristic $p > 0$ , $\F/F$ a Galois extension with $Gal(\F/F)\simeq \Z_l^d$ (for some prime $l \neq = p$ ) and $E / F$ a non-isotrivial elliptic curve. W…

math.NT2006

Control theorems for elliptic curves over function fields

A. Bandini, I. Longhi

Let $F$ be a global function field of characteristic $p > 0$ , $F / F$ a Galois extension with $G a l (F ~ / F) ≃ Z_{p}^{N}$ and $E / F$ a non-isotrivial ellip…