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On the Quantum Cohomology of Some Fano Threefolds
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Vincenzo Ancona
Published/Copyright:
July 27, 2005
Abstract
Fano threefolds which are IP1-bundles on smooth projective surfaces have been classified by Szurek and Wiśniewski in [17]. The aim of the present paper is to describe the quantum cohomology ring in these explicit cases.
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Published Online: 2005-07-27
Published in Print: 2005-01-01
© de Gruyter
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- Witt-Type Theorems for Grassmannians and Lie Incidence Geometries
- Existence of Vector Bundles of Rank Two with Sections
- On the Quantum Cohomology of Some Fano Threefolds
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Articles in the same Issue
- Three-Dimensional Projection Bodies
- Witt-Type Theorems for Grassmannians and Lie Incidence Geometries
- Existence of Vector Bundles of Rank Two with Sections
- On the Quantum Cohomology of Some Fano Threefolds
- Eigenspaces of Linear Collineations
- Residues for Holomorphic Foliations of Singular Pairs
- On the Length of the Cut Locus for Finitely Many Points
- Topological Shift Spaces
- The Thick Frame of a Weak Twin Building
- Free Planes in Lattice Sphere Packings
- Euler Integration and Euler Multiplication
