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Intersection Theory

William Fulton ()
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William Fulton: University of Michigan, Department of Mathematics

in Springer Books from Springer

Date: 1998
Edition: Second Edition
ISBN: 978-1-4612-1700-8
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Chapters in this book:

Introduction
William Fulton
Rational Equivalence
William Fulton
Divisors
William Fulton
Vector Bundles and Chern Classes
William Fulton
Cones and Segre Classes
William Fulton
Deformation to the Normal Cone
William Fulton
Intersection Products
William Fulton
Intersection Multiplicities
William Fulton
Intersections on Non-singular Varieties
William Fulton
Excess and Residual Intersections
William Fulton
Families of Algebraic Cycles
William Fulton
Dynamic Intersections
William Fulton
Positivity
William Fulton
Rationality
William Fulton
Degeneracy Loci and Grassmannians
William Fulton
Riemann-Roch for Non-singular Varieties
William Fulton
Correspondences
William Fulton
Bivariant Intersection Theory
William Fulton
Riemann-Roch for Singular Varieties
William Fulton
Algebraic, Homological, and Numerical Equivalence
William Fulton
Generalizations
William Fulton

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DOI: 10.1007/978-1-4612-1700-8

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