Effective construction of some Eckardt surfaces is given. In particular, not only their Picard number may be big but also an anticanonical divisor may have a very large number of irreducible components. Furthermore, the question about goodness position of the points over which these surfaces are built is handled.

Eckardt Surfaces / De La Rosa-Navarro, B.l., Failla, G., Frias-Medina, J.b., Lahyane, M., Utano, R.. - In: FUNDAMENTA MATHEMATICAE. - ISSN 0016-2736. - 243:2(2018), pp. 195-208. [10.4064/fm424-12-2017]

Eckardt Surfaces

FAILLA, Gioia
;
2018-01-01

Abstract

Effective construction of some Eckardt surfaces is given. In particular, not only their Picard number may be big but also an anticanonical divisor may have a very large number of irreducible components. Furthermore, the question about goodness position of the points over which these surfaces are built is handled.
2018
Inglese
243
2
195
208
14
https://www.impan.pl/en/publishing-house/journals-and-series/fundamenta-mathematicae/all/243/2/111384/eckardt-surfaces
Esperti anonimi
Sì
RATIONAL SURFACES, EXCEPTIONAL CURVES, FINITE GENERATION, LINE BUNDLES, CONE
Internazionale
Sì
De La Rosa-Navarro, Bl; Failla, Gioia; Frias-Medina, Jb; Lahyane, M; Utano, R
info:eu-repo/semantics/article
1 Contributo su Rivista::1.1 Articolo in rivista
262
Eckardt Surfaces / De La Rosa-Navarro, B.l., Failla, G., Frias-Medina, J.b., Lahyane, M., Utano, R.. - In: FUNDAMENTA MATHEMATICAE. - ISSN 0016-2736. - 243:2(2018), pp. 195-208. [10.4064/fm424-12-2017]
5
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/20.500.12318/6668
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