| ![](/p.gif) |
![](/p.gif) |
| Artikel-Nr.: 5667A-9783540639237 Herst.-Nr.: 9783540639237 EAN/GTIN: 9783540639237 |
| |
|
| ![](/p.gif) | ![](/p.gif) |
![](/p.gif) | Abelian varieties can be classified via their moduli. In positive characteristic the structure of the p-torsion-structure is an additional, useful tool. For that structure supersingular abelian varieties can be considered the most special ones. They provide a starting point for the fine description of various structures. For low dimensions the moduli of supersingular abelian varieties is by now well understood. In this book we provide a description of the supersingular locus in all dimensions, in particular we compute the dimension of it: it turns out to be equal to Äg.g/4Ü, and we express the number of components as a class number, thus completing a long historical line where special cases were studied and general results were conjectured (Deuring, Hasse, Igusa, Oda-Oort, Katsura-Oort). Weitere Informationen: ![](/p.gif) | ![](/p.gif) | Author: | Ke-Zheng Li; Frans Oort | Verlag: | Springer Berlin | Sprache: | eng |
|
| ![](/p.gif) | ![](/p.gif) |
![](/p.gif) | | ![](/p.gif) | ![](/p.gif) |
![](/p.gif) | Weitere Suchbegriffe: Algebraische Geometrie, Geometrie / Algebraische Geometrie, Abelianvarieties; Abelianvariety; Dieudonnmodules; Dimension; algebraicgeometry; classnumbers, Abelian varieties, Abelian variety, Dieudonn modules, Dimension, algebraic geometry, class numbers, moduli |
| ![](/p.gif) | ![](/p.gif) |
| |