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Lecture Notes in Mathematics

, Volume 156
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Springer-Verlag, 1970 - Mathematics

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Contents

Formalrational functions along a subvariety
20
Affine open subsets
59
Generalization to higher codimensions
81
Copyright

3 other sections not shown

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Common terms and phrases

affine open affine scheme ample vector bundle analytic space assume base points birational blowing-up Cartier divisor Chapter char closed subscheme closed subset codimension coherent sheaf cohomology exact sequence complete curves complete intersection complete non-singular variety complete scheme complete variety completes the proof Corollary define denote duality effective ample divisor effective divisor eorem equivalent ercise Exercise finite type finite-dimensional free sheaf global sections Grothendieck LC Hartshorne Hence homomorphism hypersurfaces induction injective integral curve invertible sheaf irreducible component isomorphism Kleiman Lef X,Y lemma Let f line bundle linear system locally free sheaves morphism natural map noetherian non-singular subvariety non-singular surface normal bundle open set open subset projective space Proposition 3.1 prove resp result Rham cohomology ring S,pr Seiten Serre set-theoretic complete intersection sheaf F sheaf of ideals subspace subvariety Supp Suppose surjective variety of dimension vector space zero

References to this book

From Google Scholar

Projective Manifolds with Ample Tangent Bundles
Shigefumi Mori - 1979 - Annals of Mathematics
Vanishing theorems
Eckart Viehweg
Dimension projective finie et cohomologie locale.
Christian Peskine, Lucien Szpiro - 1973 - Publications Mathématiques de l'IHÉS
Characterization of abelian varieties.
Yujiro Kawamata - 1981 - Compositio Mathematica
All Scholar search results »

Bibliographic information

QR code for Lecture Notes in Mathematics
TitleLecture Notes in Mathematics, Volume 156
Lecture Notes in Mathematics
PublisherSpringer-Verlag, 1970
Original fromthe University of California
DigitizedApr 6, 2007
  
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