There Are Infinitely Many Rational Diophantine Sextuples-Reference-Cited by-同舟云学术

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There Are Infinitely Many Rational Diophantine Sextuples

Published:2016-05-05 Issue:2 Volume:2017 Page:490-508
ISSN:1073-7928
Container-title:International Mathematics Research Notices
language:en
Short-container-title:Int Math Res Notices

Author:

Dujella Andrej,Kazalicki Matija,Mikić Miljen,Szikszai Márton

Publisher

Oxford University Press (OUP)

Subject

General Mathematics

Link

http://academic.oup.com/imrn/article-pdf/2017/2/490/9725481/rnv376.pdf

Reference26 articles.

1. On the rank of elliptic curves coming from rational Diophantine triples

2. THE EQUATIONS 3x2−2 = y2 AND 8x2−7 = z2

3. Uniformity of rational points

4. Diophantus of Alexandria . “Book IV” Arithmetics and the Book of Polygonal Numbers, edited by Bashmakova I. G. , 103–104. Nauka, Moscow: 1974 (in Russian).

5. Über die seltenheit der reduziblen Polynome und der Normalgleichungen

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1. Elliptic Curves Induced by Diophantine Triples;Developments in Mathematics;2024

2. Introduction;Developments in Mathematics;2024

3. On the number of Diophantine m-tuples in finite fields;Finite Fields and Their Applications;2023-09

4. k-Diophantine m-tuples in finite fields;International Journal of Number Theory;2022-11-16

5. Divisibility by 2 on quartic models of elliptic curves and rational Diophantine D(q)-quintuples;Revista de la Real Academia de Ciencias Exactas, Físicas y Naturales. Serie A. Matemáticas;2022-06-22

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