Complete solutions to a family of cubic Diophantine equations

THE EQUATIONS 3<i>x</i>²−2 = <i>y</i>² AND 8<i>x</i>²−7 = <i>z</i>²

A. Baker, H. Davenport · The Quarterly Journal of Mathematics · 1969 · 380 citations · Full text

Natural Sciences, Mathematics, Differential Equations +1

On the practical solution of the Thue equation

Nikos Tzanakis, B.M.M. de Weger · Journal of Number Theory · 1989 · 157 citations · Full text

Natural Sciences, Mathematics, Physics +6

Linear forms in two logarithms and Schneider's method

Maurice Mignotte, Michel Waldschmidt · Mathematische Annalen · 1978 · 67 citations

Natural Sciences, Mathematics, Differential Equations +2

The diophantine equation y2 + k = x3

W. J. Ellison, Fern Solomon Ellison, John Pesek et al. · Journal of Number Theory · 1972 · 34 citations · Full text

Natural Sciences, Mathematics, Differential Equations +2

On the resolution of thue inequalities

Attila Pethő · Journal of Symbolic Computation · 1987 · 33 citations

Social Sciences, Mathematics, Social Inequality +2