\({\mathbb{Z}_N}\)-curves possessing no thomae formulae of Bershadsky-Radul type

DOI10.1007/s11005-011-0497-6zbMath1246.14045OpenAlexW2038797462MaRDI QIDQ656991

David Torres-Teigell, Gabino González-Diez

Publication date: 13 January 2012

Published in: Letters in Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s11005-011-0497-6

zbMATH Keywords

Riemann surfacesspecial divisorsThomae type formulae

Mathematics Subject Classification ID

Applications of deformations of analytic structures to the sciences (32G81) Theta functions and abelian varieties (14K25) Special divisors on curves (gonality, Brill-Noether theory) (14H51)

Related Items (4)

Thomae formulae for general fully ramified \(Z_n\) curves ⋮ The absolute Galois group acts faithfully on regular dessins and on Beauville surfaces ⋮ A new proof of a Thomae-like formulafor non hyperelliptic genus 3 curves ⋮ Thomae formula for abelian covers of ℂℙ¹

Cites Work

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• Generalizations of Thomae's formula for \(Z_n\) curves
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• Fermionic fields on \({\mathbb{Z}}_ N\)-curves
• On the Thomae formula for \(\mathbb{Z}_N\) curves
• Tata lectures on theta. I: Introduction and motivation: Theta functions in one variable. Basic results on theta functions in several variables. With the assistance of C. Musili, M. Nori, E. Previato, and M. Stillman
• Theta functions on Riemann surfaces
• Thomae type formulae for singular \(Z_N\) curves
• CONFORMAL FIELD THEORIES WITH ADDITIONAL Z_N SYMMETRY
• Loci of Curves Which are Prime Galois Coverings of P¹

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