Classification of Complex Algebraic Surfaces
Ciro Ciliberto
Università di Roma Tor Vergata, Italy
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FrontmatterDownload pp. i–iv | |
PrefaceDownload p. v | |
ContentsDownload pp. vii–ix | |
1 | Some preliminariespp. 1–15 |
2 | Characterization of the complex projective planepp. 17–18 |
3 | Minimal modelspp. 19–20 |
4 | Ruled surfacespp. 21–25 |
5 | Surfaces with non-nef canonical bundlepp. 27–35 |
6 | The cone theorempp. 37–42 |
7 | The minimal model programmepp. 43–44 |
8 | The Castelnuovo rationality criterionpp. 45–46 |
9 | The fundamental theorem of the classificationpp. 47–61 |
10 | Classification and the abundance theorempp. 63–74 |
11 | Surfaces of general typepp. 75–78 |
12 | The Bagnera–De Franchis classification of bielliptic surfacespp. 79–87 |
13 | The -theorempp. 89–97 |
14 | The Sarkisov programmepp. 99–113 |
15 | The classical Noether–Castelnuovo theorempp. 115–121 |
16 | Examplespp. 123–128 |
Bibliographypp. 129–130 | |
Indexpp. 131–133 |