• Shigeyuki Kondō

    Nagoya University, Japan
K3 Surfaces cover

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