Tom Womack's pages address many elliptic curve subjects, including curves of given rank and small conductor, Mordell curves of large rank, and interesting torsion groups.
Includes errata for his books Rational Points on Elliptic Curves and Advanced Topics in the Arithmetic of Elliptic Curves.
A wide collection of known integer solutions to elliptic curves and their corresponding Diophantine equations, presented by Hisanori Mishima.
Two tables: the smallest conductor observed for a given rank and torsion, and the smallest conductor observed among curves of rank zero with a given Sha and torsion. Maintained by Tom Womack.
The highest rank currently known for an elliptic curve over Q with each of the possible torsion groups. Compiled by Andrej Dujella.
For each curve (labelled as in Cremona) the mu and lambda-invariants are listed for the primes between 2 and 17. By Robert Pollack.
Tables of elliptic curves of small conductor in Mathematica format.
Tabulated by Stefan Lemurell.
Papers and surveys by Ed Schaefer.
Includes Primo, an implementation of ECPP, and CPG, class polynomial builder.
Germany. Manufactures flat material bending and punching machines, with particular application to processing of electrical switchgear and control panels. Equipment also available for forming door frames.
China. Manufactures variety of hydraulic presses for such operations as cutting, forming, stretching, and punching. Also produces range of constant temperature and shoemaking equipment.
Manufacturer of equipment used for punching holes in optical, CVD, and DVD discs. Includes automatic and manual machines for back finishing, ID/OD punching, and multi-ID punching.
The ECMNET Project to find large factors by the Elliptic Curve Method, mainly Cunningham numbers.
Lecture notes from a seminar J. Lubin, J.-P. Serre and J. Tate.
Elliptic Curve Discrete Logarithms Project. They solved ECC2K-108 in April 2000. History and related papers.
Minimal known positive and negative k for Mordell curves (y^2=x^3+k) of given rank, by Tom Womack.
A course by Jerrold Tunnell. An introduction to rational points on elliptic curves through examples.
Explains the difference between an elliptical curve and an ellipse. Discusses fields, applications, choosing a fixed point, and related topics.
