On Higher Order Weierstrass Points on X0(N)

DOI10.21857/90836c2xgyarXiv2202.09540WikidataQ128239592 ScholiaQ128239592MaRDI QIDQ6125035

Damir Mikoč, Goran Muić

Publication date: 11 April 2024

Published in: Rad Hrvatske akademije znanosti i umjetnosti. Matematičke znanosti (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/2202.09540

zbMATH Keywords

Wronskiansholomorphic differentialscuspidal modular forms

Mathematics Subject Classification ID

Holomorphic modular forms of integral weight (11F11)

Cites Work

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• Modular curves and bases for the spaces of cuspidal modular forms
• On degrees and birationality of the maps \(X_0(N)\to \mathbb P^2\) constructed via modular forms
• Weierstrass points and modular forms
• The distribution of Weierstrass points on a compact Riemann surface
• On a simple model of \(X_0(N)\)
• On primitive elements of algebraic function fields and models of \(X_0(N)\)
• On embeddings of modular curves in projective spaces
• On higher order Weierstrass points
• Einheitliche Begründung der Vollständigkeitssätze für die Poincaréschen Reihen von reeller Dimension bei beliebigen Grenzkreisgruppen von erster Art
• Über Weierstraßpunkte und die expliziten Darstellungen der automorphen Formen von reeller Dimension
• Birational Maps of X(1) into P2
• A higher weight analogue of Ogg’s theorem on Weierstrass points
• Modular Forms
• Hyperelliptic modular curves

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