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Toric varieties
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| Auteurs principaux : | , , |
|---|---|
| Format : | Livre |
| Langue : | anglais |
| Titre complet : | Toric varieties / David A. Cox, John B. Little, Henry K. Schenck |
| Publié : |
Providence (R.I.) :
American Mathematical Society
, cop. 2011, cop. 2011 |
| Description matérielle : | 1 vol. (XXIV-841 p.) |
| Collection : | Graduate studies in mathematics ; 124 |
| Accès en ligne : |
Informations sur la publication à l'adresse
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| Contenu : | Contient des exercices |
| Sujets : |
- P. 1
- Part I. Basic Theory of Toric Varieties
- P. 3
- Chapter 1. Af ne Toric Varieties
- P. 49
- Chapter 2. Projective Toric Varieties
- P. 93
- Chapter 3. Normal Toric Varieties
- P. 155
- Chapter 4. Divisors on Toric Varieties
- P. 195
- Chapter 5. Homogeneous Coordinates on Toric Varieties
- P. 245
- Chapter 6. Line Bundles on Toric Varieties
- P. 313
- Chapter 7. Projective Toric Morphisms
- P. 347
- Chapter 8. The Canonical Divisor of a Toric Variety
- P. 387
- Chapter 9. Sheaf Cohomology of Toric Varieties
- P. 457
- Part II. Topics in Toric Geometry
- P. 459
- Chapter 10. Toric Surfaces
- P. 513
- Chapter 11. Toric Resolutions and Toric Singularities
- P. 561
- Chapter 12. The Topology of Toric Varieties
- P. 623
- Chapter 13. Toric Hirzebruch-Riemann-Roch
- P. 677
- Chapter 14. Toric GIT and the Secondary Fan
- P. 725
- Chapter 15. Geometry of the Secondary Fan