The Verlinde bundles and the semihomogeneous Wirtinger duality
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Publication:3009282
DOI10.1515/CRELLE.2011.032zbMath1223.14033arXiv0812.4962OpenAlexW2963766618MaRDI QIDQ3009282
Publication date: 23 June 2011
Published in: Journal für die reine und angewandte Mathematik (Crelles Journal) (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/0812.4962
Related Items (9)
Big and nef tautological vector bundles over the Hilbert scheme of points ⋮ The Picard group of the universal moduli stack of principal bundles on pointed smooth curves ⋮ Continuous CM-regularity of semihomogeneous vector bundles ⋮ Continuous CM-regularity and generic vanishing. With an appendix by Atsushi Ito (Okayama University) ⋮ The Verlinde traces for \(SU_X(2,\xi )\) and blow-ups ⋮ Torsion points on theta divisors and semihomogeneous vector bundles ⋮ A note on the Verlinde bundles on elliptic curves ⋮ Refinements to Mumford's theta and adelic theta groups ⋮ Bundles of generalized theta functions over abelian surfaces
Cites Work
- Groupe de Picard des variétés de modules de fibrés semi-stable sur les courbes algébriques. (Picard groups of moduli varieties of semi- stable bundles on algebraic curves)
- The level-rank duality for non-abelian theta functions
- Involutions on moduli spaces and refinements of the Verlinde formula
- Hilbert polynomials of moduli spaces of rank 2 vector bundles. II
- Harmonic analysis on finite Heisenberg groups.
- The index of elliptic operators. III
- On the equations defining Abelian varieties. I-III
- The moduli space of vector bundles over an algebraic curve
- Verlinde bundles and generalized theta linear series
- Vector Bundles Over an Elliptic Curve
- A note on the Verlinde bundles on elliptic curves
- The Picard group of the moduli of G-bundles on a curve
- The strange duality conjecture for generic curves
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