Directory SearchSponsor LinksRelevant sites | Sort by: PageRank | Hits | AlphabeticalStandard links Index to articles in Eric Weisstein's MathWorld in the area of number theory. http://mathworld.wolfram.com ~ Details
PR: 8
The ECMNET Project to find large factors by the Elliptic Curve Method, mainly Cunningham numbers. http://www.loria.fr ~ Details
PR: 8
PDF-format article by Henri Darmon on the completion of the proof by Wiles, Breuil, Conrad, Diamond and Taylor. http://www.ams.org ~ Details
PR: 8
A Clay Mathematics Institute Prize problem, with description by Andrew Wiles [PDF] and lecture by Fernando Rodriguez-Villegas [.ram]. http://www.claymath.org ~ Details
PR: 7
Slides (GIF) of lectures by Karl Rubin at Stanford University. http://math.stanford.edu ~ Details
PR: 7
A semester-long seminar studying Kolyvagin's application of Euler systems to elliptic curves. Includes extensive lecture notes in PostScript or DVI format. http://math.berkeley.edu ~ Details
PR: 7
Tom Fisher's Ph.D. thesis (Cambridge, 2000) in DVI and PS format. http://www.dpmms.cam.ac.uk ~ Details
PR: 7
An abstract to Henri Darmon's and Bertolini's work, which approaches a p-adic variant of the Birch - Swinnerton-Dyer conjecture, for curves of rank higher than one. http://www.cms.math.ca ~ Details
PR: 7
Publications including the joint paper with Andrew Wiles which completed the proof of Fermat's Last Theorem. http://www.math.harvard.edu ~ Details
PR: 7
To determine linear integer dependence among numerical constants and to determine the minimal polynomial of an approximate algebraic number. Interactive or via email. http://oldweb.cecm.sfu.ca ~ Details
PR: 6
Kevin Brown's collection of sci.math postings related to number theory topics. http://www.mathpages.com ~ Details
PR: 6
Aims to collect donations from supporters of number theory and to disburse these donations to encourage research. http://www.math.uiuc.edu ~ Details
PR: 6
Email seminar on "Galoissche Theorie der p-Erweiterungen" by Helmut Koch. http://public.csusm.edu ~ Details
PR: 6
Lecture notes and resources on combinatorial number theory by Terence Tao. http://www.math.ucla.edu ~ Details
PR: 6
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