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Algebraic Geometry

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Cover of 'Algebraic Geometry'

Table of Contents

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    Book Overview
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    Chapter 1 Theorems about good divisors on log fano varieties (case of index r>n-2)
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    Chapter 2 Fano maps and fundamental groups
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    Chapter 3 Surjectivity of gaussian maps for line bundles of large degree on curves
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    Chapter 4 De Rham complex on toroidal variety
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    Chapter 5 On rank 2 vector bundles with c 1 2 =10 and c2=3 on Enriques surfaces
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    Chapter 6 Towards the problem of rationality of conic bundles
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    Chapter 7 On DG-modules over the de rham complex and the vanishing cycles functor
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    Chapter 8 More on computing invariants
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    Chapter 9 Effective methods in invariant theory
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    Chapter 10 On the structure of shafarevich-tate groups
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    Chapter 11 On the fundamental group of the complement of a hypersurface in ℂn
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    Chapter 12 Braid group technique m complex geometry, II: From arrangements of lines and conics to cuspidal curves
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    Chapter 13 Notes on exceptional vector bundles and helices
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    Chapter 14 Hodge conjecture and mixed motives II
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    Chapter 15 Algebraic methods in the study of simple-elliptic singularities
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    Chapter 16 Singularity theory applied to Θ-divisors
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    Chapter 17 A slight generalization of the mehta-ramanathan theorem
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    Chapter 18 Some properties of dual varieties and their applications in projective geometry
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    Chapter 19 Linear irreducible lie algebras and hodge structures
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    Chapter 20 Ussr participants
Attention for Chapter 4: De Rham complex on toroidal variety
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Chapter title
De Rham complex on toroidal variety
Chapter number 4
Book title
Algebraic Geometry
Published by
Springer, Berlin, Heidelberg, January 1991
DOI 10.1007/bfb0086261
Book ISBNs
978-3-54-054456-2, 978-3-54-038388-8
Authors

V. I. Danilov