Algebraic geometry

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Bibliographische Detailangaben
1. Verfasser: Hartshorne, Robin 1938- (VerfasserIn)
Format: Buch
Sprache:English
Veröffentlicht: New York [u.a.] Springer 2006
Ausgabe:[Nachdr.]
Schriftenreihe:Graduate texts in mathematics 52
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Datensatz im Suchindex

DE-19_call_number 1601/Zi 453 Har A
1705/SK 240 H335=LS Extra Dimensions in Particle Physics and Cosmology
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DE-BY-TUM_call_number 0102 MAT 140f 2001 A 16694(1,2006)
0202 MAT 140f 2008 A 6264(1,2006)
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adam_text Contents Introduction xiii CHAPTER I Varieties 1 1 Affine Varieties 1 2 Projective Varieties 8 3 Morphisms 14 4 Rational Maps 24 5 Nonsingular Varieties 31 6 Nonsingular Curves 39 7 Intersections in Projective Space 47 8 What Is Algebraic Geometry? 55 CHAPTER II Schemes 60 1 Sheaves 60 2 Schemes 69 3 First Properties of Schemes 82 4 Separated and Proper Morphisms 95 5 Sheaves of Modules 108 6 Divisors 129 7 Projective Morphisms 149 8 Differentials 172 9 Formal Schemes 190 CHAPTER HI Cohomology 201 1 Derived Functors 202 2 Cohomology of Sheaves 206 3 Cohomology of a Noetherian Affine Scheme 213 ix Contents 4 Cech Cohomology 218 5 The Cohomology of Projective Space 225 6 Ext Groups and Sheaves 233 7 The Serre Duality Theorem 239 8 Higher Direct Images of Sheaves 250 9 Flat Morphisms 253 10 Smooth Morphisms 268 1 1 The Theorem on Formal Functions 276 12 The Semicontinuity Theorem 281 CHAPTER IV Curves 293 1 Riemann-Roch Theorem 294 2 Hurwitz s Theorem 299 3 Embeddings in Projective Space 307 4 Elliptic Curves 316 5 The Canonical Embedding 340 6 Classification of Curves in P:! 349 CHAPTER V Surfaces 356 1 Geometry on a Surface 357 2 Ruled Surfaces 369 3 Monoidal Transformations 386 4 The Cubic Surface in P:! 395 5 Birational Transformations 409 6 Classification of Surfaces 421 APPENDIX A Intersection Theory 424 1 Intersection Theory 425 2 Properties of the Chow Ring 428 3 Chern Classes 429 4 The Riemann-Roch Theorem 431 5 Complements and Generalizations 434 APPENDIX В Transcendental Methods 438 1 The Associated Complex Analytic Space 438 2 Comparison of the Algebraic and Analytic Categories 440 3 When is a Compact Complex Manifold Algebraic? 441 4 Kahler Manifolds 445 5 The Exponential Sequence 446 Contents APPENDIX С The Weil Conjectures 449 1 The Zeta Function and the Weil Conjectures 449 2 History of Work on the Weil Conjectures 451 3 The /-adic Cohomology 453 4 Cohomological Interpretation of the Weil Conjectures 454 Bibliography 459 Results from Algebra 470 Glossary of Notations 472 Index 478 Xl
any_adam_object 1
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publishDate 2006
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publisher Springer
record_format marc
series Graduate texts in mathematics
series2 Graduate texts in mathematics
spellingShingle Hartshorne, Robin 1938-
Algebraic geometry
Graduate texts in mathematics
Algebraische Geometrie (DE-588)4001161-6 gnd
subject_GND (DE-588)4001161-6
(DE-588)1071861417
(DE-588)4151278-9
title Algebraic geometry
title_auth Algebraic geometry
title_exact_search Algebraic geometry
title_full Algebraic geometry Robin Hartshorne
title_fullStr Algebraic geometry Robin Hartshorne
title_full_unstemmed Algebraic geometry Robin Hartshorne
title_short Algebraic geometry
title_sort algebraic geometry
topic Algebraische Geometrie (DE-588)4001161-6 gnd
topic_facet Algebraische Geometrie
Konferenzschrift 1974 Arcata Calif.
Einführung
Konferenzschrift
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