Freitas, Nuno

1. Elliptic Curves over Real Quadratic Fields are Modular
   2013/10/26 by Freitas, Nuno, Hung, Bao V. Le, Siksek, Samir · 5 citations
   #11F80 #FOS: Mathematics #Number Theory (math.NT)
2. On the symplectic type of isomorphims of the p-torsion of elliptic\n curves
   2016/07/05 by Nuno Freitas, Alain Kraus, Freitas, Nuno +1 · 5 citations
   Mathematics · Medicine · #Algebraic Geometry and Number Theory #Advanced Algebra and Geometry #Spinal Hematomas and Complications
3. Some extensions of the modular method and Fermat equations of signature (13,13,n)
   2018/02/12 by Nicolas Billerey, Billerey, Nicolas, Imin Chen +7 · 4 citations
   Computer Science · Mathematics · #11D41 #11F80 #11G10 #Algebraic Geometry and Number Theory #Commutative Algebra and Its Applications #FOS: Mathematics #Number Theory (math.NT) #Polynomial and algebraic computation
4. On Galois inertial types of elliptic curves over ℚ_ℓ
   2022/03/15 by Dembélé, Lassina, Freitas, Nuno, Voight, John · 4 citations
   #FOS: Mathematics #Number Theory (math.NT)
5. Criteria for irreducibility of mod p representations of Frey curves
   2013/09/18 by Nuno Freitas, Freitas, Nuno, Samir Siksek +1 · 2 citations
   Computer Science · Mathematics · #11F80 #Algebraic Geometry and Number Theory #Cryptography and Residue Arithmetic #FOS: Mathematics #Number Theory (math.NT) #Polynomial and algebraic computation
6. A result on the equation x^p + y^p = z^r using Frey abelian varieties
   2016/05/07 by Billerey, Nicolas, Chen, Imin, Dieulefait, Luis +1 · 2 citations
   #FOS: Mathematics #Number Theory (math.NT)
7. Class field theory, Diophantine analysis and the asymptotic Fermat's\n Last Theorem
   2019/02/20 by Nuno Freitas, Alain Kraus, Freitas, Nuno +3 · 2 citations
   Mathematics · #11D41 (Primary) #11J86 (Secondary) #11R37 #Algebraic Geometry and Number Theory #Analytic Number Theory Research #FOS: Mathematics #History and Theory of Mathematics #Number Theory (math.NT)
8. Fermat-type equations of signature (13,13,p) via Hilbert cuspforms
   2011/12/19 by Dieulefait, Luis, Freitas, Nuno · 2 citations
   #FOS: Mathematics #Number Theory (math.NT)
9. The generalized Fermat equation with exponents 2, 3, n
   2017/03/15 by Freitas, Nuno, Naskrecki, Bartosz, Stoll, Michael · 2 citations
   #11D41 (Primary) #11F80 #11G05 #11G07 #11G30 #14G05 #14G25 (Secondary) #FOS: Mathematics #Number Theory (math.NT)
10. Recipes to Fermat-type equations of the form x^r + y^r = Cz^p
    2012/03/15 by Freitas, Nuno · 2 citations
    #11D41 (Primary) #11F80 #11G05 (Secondary) #FOS: Mathematics #Number Theory (math.NT)
11. On the Fermat-type Equation x³ + y³ = z^p
    2016/01/24 by Freitas, Nuno · 2 citations
    #FOS: Mathematics #Number Theory (math.NT)
12. Sums of two cubes as twisted perfect powers, revisited
    2017/02/25 by Bennett, Michael A., Bruni, Carmen, Freitas, Nuno · 1 citation
    #FOS: Mathematics #Number Theory (math.NT)
13. Two results on x^r + y^r = dz^p
    2022/07/12 by Freitas, Nuno, Najman, Filip · 1 citation
    #FOS: Mathematics #Number Theory (math.NT)
14. Global methods for the symplectic type of congruences between elliptic\n curves
    2019/10/27 by J. E. Cremona, Cremona, John, Nuno Freitas +1 · 1 citation
    Computer Science · Mathematics · #11F33 #11F80 #11G05 #Advanced Algebra and Geometry #Algebraic Geometry and Number Theory #Cryptography and Residue Arithmetic #FOS: Mathematics #Number Theory (math.NT)
15. On Darmon's program for the Generalized Fermat equation, II
    2023/08/14 by Billerey, Nicolas, Chen, Imin, Dielefait, Luis +1 · 1 citation
    #11D41 #FOS: Mathematics #Number Theory (math.NT)