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Preface | ||
Pt. I | Basic Theory of the Period Map | |
1 | Introductory Examples | 3 |
2 | Cohomology of Compact Kahler Manifolds | 71 |
3 | Holomorphic Invariants and Cohomology | 94 |
4 | Cohomology of Manifolds Varying in a Family | 132 |
5 | Period Maps Looked at Infinitesimally | 159 |
Pt. II | The Period Map: Algebraic Methods | |
6 | Spectral Sequences | 181 |
7 | Koszul Complexes and Some Applications | 193 |
8 | Further Applications: Torelli Theorems for Hypersurfaces | 218 |
9 | Normal Functions and Their Applications | 242 |
10 | Applications to Algebraic Cycles: Nori's Theorem | 265 |
Pt. III | Differential Geometric Methods | |
11 | Further Differential Geometric Tools | 303 |
12 | Structure of Period Domains | 319 |
13 | Curvature Estimates and Applications | 335 |
14 | Harmonic Maps and Hodge Theory | 359 |
App. A | Projective Varieties and Complex Manifolds | 378 |
App. B | Homology and Cohomology | 383 |
App. C | Vector Bundles and Chern Classes | 395 |
Bibliography | 415 | |
Subject Index | 427 |
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Add Period Mappings and Period Domains, The concept of a period of an elliptic integral goes back to the 18th century. Later Abel, Gauss, Jacobi, Legendre, Weierstrass and others made a systematic study of these integrals. Rephrased in modern terminology, these give a way to encode how the comp, Period Mappings and Period Domains to the inventory that you are selling on WonderClubX
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Add Period Mappings and Period Domains, The concept of a period of an elliptic integral goes back to the 18th century. Later Abel, Gauss, Jacobi, Legendre, Weierstrass and others made a systematic study of these integrals. Rephrased in modern terminology, these give a way to encode how the comp, Period Mappings and Period Domains to your collection on WonderClub |