Quadruple covers and Gorenstein stable surfaces with K^2=1 and χ=2
In this thesis we study Gorenstein stable surfaces with K 2X = 1 and \chi(\ko_X) = 2. These arise as quadruple covers of the projective plane and we give the precise relation between the structure of the cover and the canonical ring. We then use these results to study some strata of the moduli sp...
Uloženo v:
Hlavní autor: | |
---|---|
Další autoři: | |
Médium: | Dissertation |
Jazyk: | angličtina |
Vydáno: |
Philipps-Universität Marburg
2021
|
Témata: | |
On-line přístup: | Plný text ve formátu PDF |
Tagy: |
Přidat tag
Žádné tagy, Buďte první, kdo vytvoří štítek k tomuto záznamu!
|
Shrnutí: | In this thesis we study Gorenstein stable surfaces with K 2X = 1 and \chi(\ko_X) = 2. These arise as quadruple covers of the projective plane and we give the precise relation between the structure of the cover and the canonical ring. We then use these results to study some strata of the moduli space \overline{\mathfrak{M}_1,2. |
---|---|
Fyzický popis: | 85 Seiten |
DOI: | 10.17192/z2021.0299 |