Contributions to the theory of Diophantine equations II. The Diophantine equation y 2 = x 3 + k
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Publication:5539100
DOI10.1098/rsta.1968.0011zbMath0157.09801OpenAlexW1621047391MaRDI QIDQ5539100
Publication date: 1968
Published in: Philosophical Transactions of the Royal Society of London. Series A, Mathematical and Physical Sciences (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1098/rsta.1968.0011
Related Items (15)
Linear forms in the logarithms of algebraic numbers (IV) ⋮ Inhomogeneous norm form equations in two dominating variables over function fields ⋮ Unnamed Item ⋮ On the application of Skolem's p-adic method to the solution of Thue equations ⋮ Solving 𝑆-unit, Mordell, Thue, Thue–Mahler and Generalized Ramanujan–Nagell Equations via the Shimura–Taniyama Conjecture ⋮ On root polynomials of cyclic cubic equations ⋮ Diophantine equations and class numbers ⋮ Mahler's work on Diophantine equations and subsequent developments ⋮ Arithmetic on algebraic varieties ⋮ Unnamed Item ⋮ The complexity of almost linear diophantine problems ⋮ Obituary of Alan Baker FRS ⋮ Number theoretic consequences on the parameters of a symmetric design ⋮ On the youthful writings of Louis J. Mordell on the Diophantine equation \(y^2-k=x^3\) ⋮ Counting solutions to trinomial Thue equations: a different approach
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