Surfaces
Shigeyuki Kondō
Nagoya University, Japan
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| FrontmatterDownload pp. i–v | |
| Preface to the English translationDownload p. vii | |
| PrefaceDownload p. ix | |
| ContentsDownload pp. xi–xiii | |
| 0 | IntroductionDownload pp. 1–8 |
| 1 | Lattice theorypp. 9–26 |
| 2 | Reflection groups and their fundamental domainspp. 27–33 |
| 3 | Complex analytic surfacespp. 35–54 |
| 4 | surfaces and examplespp. 55–74 |
| 5 | Bounded symmetric domains of type IV and deformations of complex structurespp. 75–86 |
| 6 | The Torelli-type theorem for surfacespp. 87–117 |
| 7 | Surjectivity of the period map of surfacespp. 119–125 |
| 8 | Application of the Torelli-type theorem to automorphismspp. 127–136 |
| 9 | Enriques surfacespp. 137–170 |
| 10 | Application to the moduli space of plane quartic curvespp. 171–189 |
| 11 | Finite groups of symplectic automorphisms of surfaces and the Mathieu grouppp. 191–200 |
| 12 | Automorphism group of the Kummer surface associated with a curve of genus 2pp. 201–221 |
| Bibliographypp. 223–229 | |
| Indexpp. 231–236 |