A pointed Prym–Petri Theorem

DOI10.1090/tran/8792OpenAlexW4295781730WikidataQ122956757 ScholiaQ122956757MaRDI QIDQ5881745

Nicola Tarasca

Publication date: 13 March 2023

Published in: Transactions of the American Mathematical Society (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/2202.05284

zbMATH Keywords

Prym-Tyurin varietiesdegeneracy loci in type Dpointed Prym-Brill-Noether varietiespointed Prym-Petri mapstandard shifted tableaux

Mathematics Subject Classification ID

Families, moduli of curves (algebraic) (14H10) Jacobians, Prym varieties (14H40) Special divisors on curves (gonality, Brill-Noether theory) (14H51) Algebraic cycles (14C25) Classical problems, Schubert calculus (14N15)

Related Items (1)

Euler characteristics of Brill-Noether loci on Prym varieties

Cites Work

• A simpler proof of the Gieseker-Petri theorem on special divisors
• Limit linear series: Basic theory
• On the connectedness of degeneracy loci and special divisors
• Schubert varieties and degeneracy loci
• On the class of Brill-Noether loci for Prym varieties
• The Brill-Noether curve and Prym-Tyurin varieties
• A theorem of Gieseker-Petri type for Prym varieties
• Chern class formulas for classical-type degeneracy loci
• Chern-Schwartz-Macpherson Classes and the Euler Characteristic of Degeneracy Loci and Special Divisors
• Euler characteristics of Brill-Noether varieties
• 𝐾-classes of Brill–Noether Loci and a Determinantal Formula
• Theta characteristics of an algebraic curve
• Motivic classes of degeneracy loci and pointed Brill‐Noether varieties
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