Points of bounded height on weighted projective spaces over global function fields

DOI10.1007/s11139-024-00892-9MaRDI QIDQ6624932

Tristan Phillips

Publication date: 28 October 2024

Published in: The Ramanujan Journal (Search for Journal in Brave)

zbMATH Keywords

stacksrational pointsheightsglobal function fieldszeta functionsweighted projective spaces

Mathematics Subject Classification ID

Counting solutions of Diophantine equations (11D45) Heights (11G50) Varieties over finite and local fields (11G25) Zeta and (L)-functions in characteristic (p) (11M38) Stacks and moduli problems (14D23)

Cites Work

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• The density of rational points on curves and surfaces. (With an appendix by J.-L. Colliot-Thélène).
• Uniform bounds for the number of rational points on varieties over global fields
• Arithmetic of the moduli of semistable elliptic surfaces
• The number of integral points on arcs and ovals
• Enumerating odd-degree hyperelliptic curves and abelian surfaces over \(\mathbb{P}^1\)
• On the Bombieri–Pila method over function fields
• Heights in number fields
• Power-Free Values of Binary Forms and the Global Determinant Method
• On the density of rational and integral points on algebraic varieties
• Heights on stacks and a generalized Batyrev–Manin–Malle conjecture
• Counting rational points on projective varieties
• Torsors for finite group schemes of bounded height
• Counting elliptic curves with prescribed level structures over number fields
• Counting Drinfeld modules with prescribed local conditions

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