Showing results 2 to 21 of 22
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Issue Date | Title | Author(s) |
7-Sep-2020 | Comparing Galois representations and the Faltings-Serre-Livné method | Sánchez Rodríguez, Ignasi |
24-Jan-2022 | Computació quàntica: l’algoritme de Shor | Celma Miralles, Ariadna |
27-Jun-2018 | Enters algebraics i treballs de Kummer sobre l’últim teorema de Fermat | Cortés Roca, Cèlia |
17-Jan-2024 | Esquemes de compartició de secrets amb corbes el·líptiques | Gutiérrez Silva, Adrián |
27-Nov-2020 | Factorization and Malleability of RSA Moduli, and Counting Points on Elliptic Curves Modulo N | Dieulefait, L. V. (Luis Victor); Jimenez Urroz, Jorge |
28-Jun-2023 | Fermat’s Last Theorem on totally real fields | Abdul Parveen, Habib Ullah |
27-Jun-2018 | Fermat’s last theorem: work of Kummer, Furtwängler and Terjanian | Moya Viñas, Adriana |
11-Sep-2016 | Generalization of Fermat’s last theorem to real quadratic fields | Cebrian Galan, Alex |
28-Jun-2023 | Large images for Galois representations attached to generic modular forms | Guiot Cusidó, Miquel |
20-Jun-2021 | Logaritme discret i pairings en corbes el·líptiques amb aplicacions a la criptografia | Rosselló Gelabert, Bernadı́ |
11-Nov-2019 | New results on modular forms and Fermat-type equations | Soto Ballesteros, Eduard |
6-Feb-2018 | On congruences between normalized eigenforms with different sign at a Steinberg prime | Dieulefait, L. V. (Luis Victor); Soto Ballesteros, Eduard |
Jun-2011 | On fields of definition of torsion points of elliptic curves with complex multiplication | Dieulefait, L. V. (Luis Victor); Gonzalez-Jimenez, Enrique; Jimenez Urroz, Jorge |
Sep-2011 | On modular forms and the inverse Galois problem | Dieulefait, L. V. (Luis Victor); Wiese, Gabor |
10-Jun-2024 | Quantum annealing and tensor networks: a powerful combination to solve optimization problems | Albertí Binimelis, Miquel |
17-Jan-2024 | Quantum key distribution and other related protocols | Condal Marco, Joan Pau |
6-Sep-2017 | Sieve theory and applications | Sariols Quiles, Mario |
21-Jan-2021 | Solving $ax^p+by^p=cz^p$ with $abc$ containing an arbitrary number of prime factors. | Dieulefait, L. V. (Luis Victor); Soto Ballesteros, Eduard |
22-Oct-2012 | Some Generalized Fermat-type Equations via Q-Curves and Modularity | Barroso de Freitas, Nuno Ricardo |
19-Jan-2018 | Teorema de Waring | Madrid Gómez, Jaime |