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Category:  Main » Science » Math » Number Theory » Diophantine Equations

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Solving General Pell Equations Popularity:    Hit: 50
Details:
John Robertson's treatise on how to solve Diophantine equations of the form x^2 - dy^2 = N.

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Bibliography on Hilbert's Tenth Problem (Popularity: ): Searchable, ~400 items.
Egyptian Fractions (Popularity: ): Lots of information about Egyptian fractions collected by David Eppstein.
The Erdos-Strauss Conjecture (Popularity: ): The conjecture states that for any integer n > 1 there are integers a, b, and c with 4/n = ...
Thue Equations (Popularity: ): Definition of the problem and a list of special cases that have been solved, by Clemens Heuberger.
Hilbert's Tenth Problem (Popularity: ): Statement of the problem in several languages, history of the problem, bibliography and links to related WWW sites.
Diophantine Geometry in Characteristic p (Popularity: ): A survey by José Felipe Voloch.
Pythagorean Triplets (Popularity: ): A Javascript calculator for pythagorean triplets.
Hilbert's Tenth Problem (Popularity: ): Given a Diophantine equation with any number of unknowns and with rational integer coefficients: devise a process, which could determine ...
Quadratic Diophantine Equation Solver (Popularity: ): Dario Alpern's Java/JavaScript code that solves Diophantine equations of the form Ax^2 + Bxy + Cy^2 + Dx + Ey ...
Pythagorean Triples in JAVA (Popularity: ): A JavaScript applet which reads a and gives integer solutions of a^2+b^2 = c^2.


Popular Sites
Quadratic Diophantine Equation Solver (Popularity: ): Dario Alpern's Java/JavaScript code that solves Diophantine equations of the form Ax^2 + Bxy + Cy^2 + Dx + Ey ...
The Erdos-Strauss Conjecture (Popularity: ): The conjecture states that for any integer n > 1 there are integers a, b, and c with 4/n = ...
Hilbert's Tenth Problem (Popularity: ): Given a Diophantine equation with any number of unknowns and with rational integer coefficients: devise a process, which could determine ...
Hilbert's Tenth Problem (Popularity: ): Statement of the problem in several languages, history of the problem, bibliography and links to related WWW sites.
Diophantine Geometry in Characteristic p (Popularity: ): A survey by José Felipe Voloch.


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