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Period lattice of curves \(y^ q=\prod_{j=0}^ n(z-a_ j)^{\alpha_ j}\) (\(q\) prime)

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Publication:1340231
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DOI10.1007/BF02567451zbMath0842.14022MaRDI QIDQ1340231

Philippe Carbonne, H. Bennama

Publication date: 24 January 1995

Published in: Manuscripta Mathematica (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/155985


zbMATH Keywords

algebraic curveKlein quarticfree homology group


Mathematics Subject Classification ID

Jacobians, Prym varieties (14H40) Riemann surfaces; Weierstrass points; gap sequences (14H55) Riemann surfaces (30F99)


Related Items (6)

Curves \(X^ mY^ n+Y^ mZ^ n+Z^ mX^ n=0\) and decomposition of the Jacobian ⋮ Remarks on abelian varieties with an automorphism of prime order ⋮ Le systéme de racines J3[4 et la quartique de klein] ⋮ A quotient curve of the Fermat curve of degree twenty-three attaining the Serre bound ⋮ Points de Weierstrass de deux families de courbes ⋮ Base of differentials of the first kind of the curves \(y^q=\prod_{i=0}^p (x-a_i)^{\alpha_i}\): Application to Weierstrass points




Cites Work

  • On the periods of Abelian integrals and a formula of Chowla and Selberg. With an appendix by David E. Rohrlich
  • Arithmetic on curves




This page was built for publication: Period lattice of curves \(y^ q=\prod_{j=0}^ n(z-a_ j)^{\alpha_ j}\) (\(q\) prime)

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