On a variation of the Erdős–Selfridge superelliptic curve

DOI10.1112/blms.12254zbMath1453.11050OpenAlexW3104323829MaRDI QIDQ5237344

Sam Edis

Publication date: 17 October 2019

Published in: Bulletin of the London Mathematical Society (Search for Journal in Brave)

Full work available at URL: http://eprints.whiterose.ac.uk/145756/8/Edis-2019-Bulletin_of_the_London_Mathematical_Society.pdf

zbMATH Keywords

Erdős-Selfridge superelliptic curve

Mathematics Subject Classification ID

Galois representations (11F80) Exponential Diophantine equations (11D61) Higher degree equations; Fermat's equation (11D41)

Related Items (4)

Powers from products of terms in progressions with gaps ⋮ Rational solutions to the variants of Erdős–Selfridge superelliptic curves ⋮ Constraint programming approaches to disassembly line balancing problem with sequencing decisions ⋮ More variants of Erdős-Selfridge superelliptic curves and their rational points

Cites Work

• The product of consecutive integers is never a power
• Explicit estimates of some functions over primes
• VARIANTS OF ERDŐS–SELFRIDGE SUPERELLIPTIC CURVES AND THEIR RATIONAL POINTS
• Sharper Bounds for the Chebyshev Functions θ(x) and ψ(x). II
• Rational Points on a Class of Superelliptic Curves
• Rational points on Erdős–Selfridge superelliptic curves
• On the interval containing at least one prime number

This page was built for publication: On a variation of the Erdős–Selfridge superelliptic curve