mwrank and eclib: mwrank is a program written in C++ for computing Mordell-Weil groups of elliptic curves over Q via 2-descent. It is available as source code in the eclib package, which may be distributed under the GNU General Public License, version 2, or any later version. mwrank is now only distributed as part of eclib. eclib is also included in Sage, and for most potential users the easiest way to run mwrank is to install Sage (which also of course gives you much much more). I no longer provide a source code distribution of mwrank by itself: use eclib instead. Full source code for eclib is available from github.

References in zbMATH (referenced in 25 articles )

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  1. Cremona, J.E.; Fisher, T.A.; O’Neil, C.; Simon, D.; Stoll, M.: Explicit $n$-descent on elliptic curves. III: Algorithms (2015)
  2. Izadi, Farzali; Nabardi, Kamran: A family of elliptic curves with rank $\geq 5$ (2015)
  3. Dujella, Andrej; Peral, Juan Carlos: Elliptic curves coming from Heron triangles (2014)
  4. Ho, Wei: How many rational points does a random curve have? (2014)
  5. Izadi, Farzali; Khoshnam, Foad: On elliptic curves via heron triangles and Diophantine triples (2014)
  6. Gusić, Ivica; Tadić, Petra: A remark on the injectivity of the specialization homomorphism (2012)
  7. Harvey, David; Hassett, Brendan; Tschinkel, Yuri: Characterizing projective spaces on deformations of Hilbert schemes of $K3$ surfaces (2012)
  8. Eröcal, Burçin; Stein, William: The Sage project: unifying free mathematical software to create a viable alternative to Magma, Maple, Mathematica and Matlab (2010)
  9. Cremona, J.E.; Fisher, T.A.: On the equivalence of binary quartics (2009)
  10. Ingram, Patrick: Multiples of integral points on elliptic curves (2009)
  11. Stein, William: Elementary number theory. Primes, congruences, and secrets. A computational approach (2009)
  12. Flynn, E.V.; Grattoni, C.: Descent via isogeny on elliptic curves with large rational torsion subgroups (2008)
  13. Campbell, Garikai; Brady, James Thomas; Nair, Arvind: Tiling the unit square with 5 rational triangles (2007)
  14. Kihara, Shoichi: On the rank of the elliptic curves with a rational point of order 6 (2006)
  15. Stroeker, R.J.: On $\Bbb Q$-derived polynomials (2006)
  16. Ulas, Maciej: A note on arithmetic progressions on quartic elliptic curves (2005)
  17. Kulesz, L.; Matera, G.; Schost, E.: Uniform bounds on the number of rational points of a family of curves of genus 2 (2004)
  18. Duquesne, Sylvain: Rational points and the elliptic Chabauty method. (2003)
  19. Stoll, Michael; Cremona, John E.: Minimal models for 2-coverings of elliptic curves (2002)
  20. Duquesne, Sylvain: Integral points on elliptic curves defined by simplest cubic fields (2001)

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