Vector bundles on \(G(1,4)\) without intermediate cohomology
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Publication:1283267
DOI10.1006/jabr.1998.7700zbMath0963.14027arXivmath/9801127OpenAlexW2067244409MaRDI QIDQ1283267
Publication date: 3 July 2001
Published in: Journal of Algebra (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/9801127
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Related Items (17)
STABLE ULRICH BUNDLES ⋮ A SPLITTING CRITERION FOR RANK 2 BUNDLES ON A GENERAL SEXTIC THREEFOLD ⋮ Cohomological characterisation of Steiner bundles ⋮ Rank two aCM bundles on the del Pezzo fourfold of degree 6 and its general hyperplane section ⋮ Rank two Fano bundles on \({\mathbb G}(1,4)\) ⋮ Bundles over the Fano Threefold V 5 ⋮ Rank 2 arithmetically Cohen-Macaulay bundles on a nonsingular cubic surface ⋮ Horrocks correspondence on a quadric surface ⋮ Linear and Steiner Bundles on Projective Varieties ⋮ Cohomological characterization of vector bundles on Grassmannians of lines ⋮ Monads and vector bundles on quadrics ⋮ Rank 2 arithmetically Cohen-Macaulay bundles on a general quintic surface ⋮ Cohomological characterization of universal bundles of \(\mathbb{G}(1, n)\) ⋮ LOW RANK VECTOR BUNDLES ON THE GRASSMANNIAN G(1,4) ⋮ Rank two aCM bundles on the del Pezzo threefold with Picard number 3 ⋮ Vector bundles on fano 3-folds without intermediate cohomology ⋮ Cohomological characterization of vector bundles on multiprojective spaces
Uses Software
Cites Work
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- Cohen-Macaulay modules on hypersurface singularities. I
- Cohen-Macaulay modules on hypersurface singularities. II
- Some extensions of Horrocks criterion to vector bundles on Grassmannians and quadrics
- On congruences of lines in the projective space (Chapter 6 written in collaboration with M. Pedreira)
- Vector bundles on fano 3-folds without intermediate cohomology
- Vector Bundles on the Punctured Spectrum of a Local Ring
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