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Algebraic geometry / Vector bundles / Projective variety / Ample line bundle / Stable vector bundle / Smooth scheme / Torsion tensor / Tangent bundle / Moduli space / Projective bundle / Coherent sheaf cohomology
Date: 2010-07-27 07:24:35
Algebraic geometry
Vector bundles
Projective variety
Ample line bundle
Stable vector bundle
Smooth scheme
Torsion tensor
Tangent bundle
Moduli space
Projective bundle
Coherent sheaf cohomology

Problems for Hausel’s Lectures 1. Assume E and F are stable bundles on a smooth projective curve C of the same slope. (a) Show that if f : E → F is a non-zero homomorphism then it is an isomorphism. (b) Deduce that a

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