Classification of Rank-2 Ample and Spanned Vector Bundles on Surfaces Whose Zero Loci Consist of General Points
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Publication:4292733
DOI10.2307/2154657zbMath0802.14006OpenAlexW4243778828MaRDI QIDQ4292733
Publication date: 18 December 1994
Full work available at URL: https://doi.org/10.2307/2154657
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Related Items (5)
Ample vector bundles with zero loci of small Δ-genera ⋮ A classification of polarized manifolds by the sectional Betti number and the sectional Hodge number ⋮ Ample and spanned vector bundles of top Chern number two on smooth projective varieties ⋮ A Lower Bound for Sectional Genera of Ample and Spanned Vector Bundles on Algebraic Surfaces ⋮ Ample and spanned vector bundles with large \(c^ 2_ 1\) relative to \(c_ 2\) on surfaces
Cites Work
- Ample and spanned rank-2 vector bundles with \(c_ 2=2\) on complex surfaces
- Polarized surfaces with hyperelliptic sections
- Ample vector bundles of small \(c_ 1\)-sectional genera
- Residues and zero-cycles on algebraic varieties
- Vector bundles on complex projective spaces
- Lectures on deformations of singularities. Notes by C. S. Seshadri, Allen Tannenbaum
- Rank-2 vector bundles with many sections and low \(c_ 2\) on a surface
- The positivity of the Chern classes of an ample vector bundle
- Lectures on Curves on an Algebraic Surface. (AM-59)
- On Self-Intersection Number of a Section on a Ruled Surface
- P-Ample Bundles and Their Chern Classes
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