A smooth, projective surface S is said to be isogenous to a product if there exist two smooth curves C, F and a finite group G acting freely on C × F so that S = (C × F)/G. In this paper we classify all surfaces with pg = q = 1 which are isogenous to a product. © 2009 de Gruyter.
The classification of surfaces with pg = q = 1 isogenous to a product of curves / Carnovale, G.; Polizzi, F.. - In: ADVANCES IN GEOMETRY. - ISSN 1615-715X. - 9:2(2009), pp. 233-256. [10.1515/ADVGEOM.2009.015]
The classification of surfaces with pg = q = 1 isogenous to a product of curves
Polizzi F.
2009
Abstract
A smooth, projective surface S is said to be isogenous to a product if there exist two smooth curves C, F and a finite group G acting freely on C × F so that S = (C × F)/G. In this paper we classify all surfaces with pg = q = 1 which are isogenous to a product. © 2009 de Gruyter.File in questo prodotto:
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