EQUATIONS OF THE FORM f(x)=g(y)
From MaRDI portal
Publication:5732740
DOI10.1093/qmath/12.1.304zbMath0121.28403OpenAlexW2313778567MaRDI QIDQ5732740
D. J. Lewis, Harold Davenport, Andrzej Schinzel
Publication date: 1961
Published in: The Quarterly Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1093/qmath/12.1.304
Related Items (25)
The relative Riemann–Hurwitz formula ⋮ Homotopic and geometric Galois theory. Abstracts from the workshop held March 7--13, 2021 (online meeting) ⋮ A note on Hadamard roots of rational functions ⋮ Computer-aided serendipity ⋮ The Prouhet-Tarry-Escott problem, indecomposability of polynomials and Diophantine equations ⋮ Extensions of absolute values on two subfields ⋮ On difference polynomials and hereditarily irreducible polynomials ⋮ On the random Chowla conjecture ⋮ The Diophantine equation f(x)=g(y)$f(x)=g(y)$ for polynomials with simple rational roots ⋮ Variables separated equations: strikingly different roles for the branch cycle lemma and the finite simple group classification ⋮ On equal values of trinomials ⋮ Unnamed Item ⋮ On the Diophantine equation \(p^{x_1} - p^{x_2} = q^{y_1} - q^{y_2}\) ⋮ An old and new approach to Goormaghtigh’s equation ⋮ ON IRREDUCIBLE FACTORS OF THE POLYNOMIAL f(x) - g(y) ⋮ Diophantine equations in separated variables ⋮ On the number of solutions of Goormaghtigh equation for given \(x\) and \(y\) ⋮ On the Diophantine equation \(\frac{x^3-1}{x-1}=\frac{y^n-1}{y-1}\) ⋮ On special extrema of polynomials with applications to Diophantine problems ⋮ The place of exceptional covers among all diophantine relations ⋮ Diophantine equations between polynomials obeying second order recurrences ⋮ On the Diophantine equation \(F(\binom{x}{n})=b\binom{y}{m}\) ⋮ On the Sprindžuk-Weissauer approach to universal Hilbert subsets ⋮ Binomial coefficients and Lucas sequences ⋮ Polynomials with minimal set of values and the equation \(f(x)=f(y)\) in a finite prime field
This page was built for publication: EQUATIONS OF THE FORM f(x)=g(y)