Integral Points in Arithmetic Progression on y2=x(x2−n2)-Reference-Cited by-同舟云学术

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Integral Points in Arithmetic Progression on y2=x(x2−n2)

Published:2000-02 Issue:2 Volume:80 Page:187-208
ISSN:0022-314X
Container-title:Journal of Number Theory
language:en
Short-container-title:Journal of Number Theory

Author:

Bremner A.,Silverman J.H.,Tzanakis N.

Publisher

Elsevier BV

Subject

Algebra and Number Theory

Reference25 articles.

1. M. A. Bennett, and, P. G. Walsh, The Diophantine equation b2X4−dY2=1, Amer. Math. Soc, in press.

2. A. Bremner, On squares of squares, preprint.

3. On the equation Y2=X(X2+p);Bremner;Math. Comp.,1982

4. On sums of consecutive squares;Bremner;J. Number Theory,1997

5. On the conjecture of Birch and Swinnerton–Dyer for an elliptic curve of rank 3;Buhler;Math. Comp.,1985

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1. Integral points on the congruent number curve;Transactions of the American Mathematical Society;2022-07-13

2. Elliptic Curves with Long Arithmetic Progressions Have Large Rank;International Mathematics Research Notices;2020-07-24

3. Integral points on the elliptic curve $y^2=x^3-4p^2x$;Czechoslovak Mathematical Journal;2019-03-26

4. Integral points and arithmetic progressions on Huff curves;Publicationes Mathematicae Debrecen;2018-04-01

5. On certain Diophantine equations of the form z2=f(x)2±g(y)2;Journal of Number Theory;2017-05

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