GalRepsDiophantine
This project has received funding from the European Union's Horizon 2020
research and innovation programme under the Marie Skłodowska-Curie
grant agreement No 747808.
The project resulted in the following papers and preprints. Note that the actual published versions may be slightly different
the versions given below.
-
N. Freitas, A. Kraus:
On the symplectic type of isomorphisms of the p-torsion of elliptic curves, Memoirs of AMS (to appear).
(pdf).
-
N. Freitas, A. Kraus:
On the degree of the p-torsion field of elliptic curves over
Ql for l ≠ p,
Acta Arith. (to appear).
(pdf).
-
N. Freitas, A. Kraus, S. Siksek:
Class field theory, Diophantine analysis and the asymptotic Fermat's Last Theorem.
(pdf).
- N. Freitas, A. Kraus, S. Siksek:
On asymptotic Fermat over
the Z2-extension of Q.
on arXiv
(pdf)
-
N. Billerey, I. Chen, L. Dembélé, L. Dieulefait, N. Freitas:
Some extensions of the modular method and Fermat equations of signature (13,13,n).
(pdf).
-
L. Dembélé, N. Freitas, J. Voight:
On Galois inertial types of elliptic curves over Ql.
(pdf).
-
J. Cremona, N. Freitas:
Global methods for the symplectic type of congruences between elliptic curves.
(pdf).