PARI/GP

PARI/GP is a widely used Computer Algebra System (CAS) designed for fast computations in number theory, but also contains a large number of other useful functions to compute with mathematical entities such as matrices, power series, algebraic or p-adic numbers, etc., and a lot of transcendental functions. PARI is also available as a C library to allow for faster computations.

This software is also referenced in ORMS.


References in zbMATH (referenced in 560 articles , 2 standard articles )

Showing results 1 to 20 of 560.
Sorted by year (citations)

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  1. Altmann, Anna; Awtrey, Chad; Cryan, Sam; Shannon, Kiley; Touchette, Madeleine: Galois groups of doubly even octic polynomials (2020)
  2. Bertin, Marie José; Lecacheux, Odile: Apéry-Fermi pencil of (K3)-surfaces and 2-isogenies (2020)
  3. Cipu, Mihai; Filipin, Alan; Fujita, Yasutsugu: Diophantine pairs that induce certain Diophantine triples (2020)
  4. Cipu, Mihai; Filipin, Alan; Fujita, Yasutsugu: An infinite two-parameter family of Diophantine triples (2020)
  5. Freitas, Nuno; Kraus, Alain; Siksek, Samir: Class field theory, Diophantine analysis and the asymptotic Fermat’s last theorem (2020)
  6. Guasch, Oriol; Sánchez-Martín, Patricia; Ghilardi, Davide: Application of the transfer matrix approximation for wave propagation in a metafluid representing an acoustic black hole duct termination (2020)
  7. Mascot, Nicolas: Hensel-lifting torsion points on Jacobians and Galois representations (2020)
  8. Tinková, Magdaléna; Voutier, Paul: Indecomposable integers in real quadratic fields (2020)
  9. Agathocleous, Eleni: The 3-part of the ideal class group of a certain family of real cyclotomic fields (2019)
  10. Aouissi, Siham; Ismaili, Moulay Chrif; Talbi, Mohamed; Azizi, Abdelmalek: Fields (\mathbbQ(\sqrt[3]d, \zeta_3)) whose (3)-class group is of type ((9, 3)) (2019)
  11. Argáez-García, Alejandro: On perfect powers that are sums of cubes of a five term arithmetic progression (2019)
  12. Aricheta, Victor Manuel: Supersingular elliptic curves and moonshine (2019)
  13. Azizi, Abdelmalek; Rezzougui, Mohammed; Taous, Mohammed; Zekhnini, Abdelkader: On the Hilbert 2-class field of some quadratic number fields (2019)
  14. Balady, Steve; Washington, Lawrence C.: A family of cyclic quartic fields with explicit fundamental units (2019)
  15. Bandini, Andrea; Valentino, Maria: On the Atkin (U_t)-operator for (\Gamma_0(t))-invariant Drinfeld cusp forms (2019)
  16. Bennett, Michael A.; Gherga, Adela; Rechnitzer, Andrew: Computing elliptic curves over (\mathbbQ) (2019)
  17. Bhattacharya, Soumya: Finiteness of irreducible holomorphic eta quotients of a given level (2019)
  18. Booker, Andrew R.: Cracking the problem with 33 (2019)
  19. Booker, Andrew R.; Platt, David J.: Turing’s method for the Selberg zeta-function (2019)
  20. Brieulle, Ludovic; De Feo, Luca; Doliskani, Javad; Flori, Jean-Pierre; Schost, Éric: Computing isomorphisms and embeddings of finite fields (2019)

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