Gorenstein stable surfaces satisfying K_X^2 = 2 and χ(O_X)=4
We define and study a concrete stratification of the moduli space of Gorenstein stable surfaces X satisfying K_X^2 = 2 and χ(O_X ) = 4, by first establishing an isomorphism with the moduli space of plane octics with certain singularities, which is then easier to handle concretely. In total, there a...
I tiakina i:
Kaituhi matua: | |
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Ētahi atu kaituhi: | |
Hōputu: | Dissertation |
Reo: | Ingarihi |
I whakaputaina: |
Philipps-Universität Marburg
2018
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Ngā marau: | |
Urunga tuihono: | Kuputuhi katoa PDF |
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Whakarāpopototanga: | We define and study a concrete stratification of the moduli space of Gorenstein stable surfaces X satisfying K_X^2 = 2 and χ(O_X ) = 4, by first establishing an isomorphism with the moduli space of plane octics with certain singularities, which is then easier to handle concretely. In total, there are 47 inhabited strata with altogether 78 components. |
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Whakaahuatanga ōkiko: | 100 Seiten |
DOI: | 10.17192/z2019.0050 |