What is a Diophantine $m$-tuple?
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Publication:2952031
DOI10.1090/NOTI1404zbMath1352.11032OpenAlexW2466876465WikidataQ57595799 ScholiaQ57595799MaRDI QIDQ2952031
Publication date: 29 December 2016
Published in: Notices of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1090/noti1404
Related Items (18)
Diophantine quintuples containing two pairs of conjugates in some quadratic fields ⋮ Divisibility by 2 on quartic models of elliptic curves and rational Diophantine \(D(q)\)-quintuples ⋮ Strong rational Diophantine \(D(q)\)-triples ⋮ Formulas for Diophantine quintuples containing two pairs of conjugates in some quadratic fields ⋮ High-rank elliptic curves with given torsion group and some applications ⋮ Diophantine \(m\)-tuples in finite fields and modular forms ⋮ There is no Diophantine quintuple ⋮ \(D(n)\)-quintuples with square elements ⋮ Rational \(D(q)\)-quintuples ⋮ Doubly regular Diophantine quadruples ⋮ A Pellian equation with primes and applications to \(D(-1)\)-quadruples ⋮ Some family of Diophantine pairs with Fibonacci numbers ⋮ Diophantine quadruples with the properties \(D(n_1)\) and \(D(n_2)\) ⋮ Rational Diophantine sextuples with square denominators ⋮ High rank elliptic curves induced by rational Diophantine triples ⋮ On the largest element in \(D(n)\)-quadruples ⋮ On elliptic curves induced by rational Diophantine quadruples ⋮ Diophantine triples and \(K3\) surfaces
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