GalRepsDiophantine
This project has received funding from the European Union's Horizon 2020
research and innovation programme under the Marie SkłodowskaCurie
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 ptorsion of elliptic curves, Memoirs of AMS (to appear).
(pdf).

N. Freitas, A. Kraus:
On the degree of the ptorsion field of elliptic curves over
Q_{l} 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 Z_{2}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 Q_{l}.
(pdf).

J. Cremona, N. Freitas:
Global methods for the symplectic type of congruences between elliptic curves.
(pdf).