References in zbMATH (referenced in 273 articles , 2 standard articles )

Showing results 1 to 20 of 273.
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  1. Freitas, Nuno; Naskręcki, Bartosz; Stoll, Michael: The generalized Fermat equation with exponents (2,3,n) (2020)
  2. Jeon, Daeyeol; Kim, Chang Heon; Schweizer, Andreas: Bielliptic intermediate modular curves (2020)
  3. Zhai, Shuai: A lower bound result for the central (L)-values of elliptic curves (2020)
  4. Bennett, Michael A.; Gherga, Adela; Rechnitzer, Andrew: Computing elliptic curves over (\mathbbQ) (2019)
  5. Billerey, Nicolas; Chen, Imin; Dieulefait, Luis; Freitas, Nuno: A multi-frey approach to Fermat equations of signature ((r,r,p)) (2019)
  6. Castano-Bernard, Carlos: On the parity of the index of ramified Heegner divisors (2019)
  7. Chiriac, Liubomir: On the equality case of the Ramanujan conjecture for Hilbert modular forms (2019)
  8. Cremona, John; Pacetti, Ariel: On elliptic curves of prime power conductor over imaginary quadratic fields with class number 1 (2019)
  9. Dujella, Andrej; Peral, Juan Carlos: Elliptic curves induced by Diophantine triples (2019)
  10. Koutsianas, Angelos: Computing all elliptic curves over an arbitrary number field with prescribed primes of bad reduction (2019)
  11. Lemos, Pedro: Serre’s uniformity conjecture for elliptic curves with rational cyclic isogenies (2019)
  12. Ozman, Ekin; Siksek, Samir: Quadratic points on modular curves (2019)
  13. Park, Jennifer; Poonen, Bjorn; Voight, John; Wood, Melanie Matchett: A heuristic for boundedness of ranks of elliptic curves (2019)
  14. Portillo-Bobadilla, Francisco X.: Experimental evidence on a refined conjecture of the BSD type (2019)
  15. Thorne, Jack A.: Elliptic curves over (\mathbbQ_\infty) are modular (2019)
  16. Watkins, Mark: Class number one from analytic rank two (2019)
  17. Watkins, Mark: A spectral proof of class number one (2019)
  18. Agashe, Amod: Rational torsion in elliptic curves and the cuspidal subgroup (2018)
  19. Alaca, Ayşe; Alaca, Şaban; Aygin, Zafer Selcuk: Eta quotients, Eisenstein series and elliptic curves (2018)
  20. Bennett, Michael A.: Powers from products of (k) terms in progression: finiteness for small (k) (2018)

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