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Table of Contents
Preface.-Introduction
1. Tangent cones, tangent spaces, tangent stars; secant, tangent and tangent star varieties to an algebraic variety
2. Basics of Deformation Theory of Rational Curves on Projective Varieties
3. Fulton-Hansen Connectedness Theorem, Scorza Lemma and their applications to projective geometry
4. Local quadratic entry locus manifolds and conic connected manifolds
5. Hartshorne Conjectures and Severi varieties
6. Varieties n-covered by curves of a fixed degree and the XJC
7. Hypersurfaces with vanishing hessian.-Bibliography.
1. Tangent cones, tangent spaces, tangent stars; secant, tangent and tangent star varieties to an algebraic variety
2. Basics of Deformation Theory of Rational Curves on Projective Varieties
3. Fulton-Hansen Connectedness Theorem, Scorza Lemma and their applications to projective geometry
4. Local quadratic entry locus manifolds and conic connected manifolds
5. Hartshorne Conjectures and Severi varieties
6. Varieties n-covered by curves of a fixed degree and the XJC
7. Hypersurfaces with vanishing hessian.-Bibliography.