On the family of Thue equations x³ - (n-1)x²y - (n+2)xy² - y³ = k
From MaRDI portal
Publication:4895458
DOI10.4064/aa-76-3-245-269zbMath0862.11028OpenAlexW747400623MaRDI QIDQ4895458
Maurice Mignotte, Attila Pethoe, Franz Lemmermeyer
Publication date: 26 May 1997
Published in: Acta Arithmetica (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/206898
linear forms in logarithmssimplest cubic fieldsbounds for the solutionscubic Thue equationLiouville's inequality for rational approximations
Related Items (14)
Number of solutions for cubic Thue equations with automorphisms ⋮ Elements of small norm in Shanks' cubic extensions of imaginary quadratic fields ⋮ On a family of quartic Thue inequalities. I ⋮ Diophantine problems related to cyclic cubic and quartic fields ⋮ Unnamed Item ⋮ A family of Thue equations involving powers of units of the simplest cubic fields ⋮ On correspondence between solutions of a family of cubic Thue equations and isomorphism classes of the simplest cubic fields ⋮ On a family of quartic Thue inequalities. II. ⋮ On the practical solution of genus zero Diophantine equations ⋮ On the solutions of a family of quartic Thue equations ⋮ On families of parametrized Thue equations ⋮ Simple families of Thue inequalities ⋮ Cubic Thue inequalities with negative discriminant. ⋮ On cubic Thue equations and the indices of algebraic integers in cubic fields
This page was built for publication: On the family of Thue equations x³ - (n-1)x²y - (n+2)xy² - y³ = k
