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Geometry of quintics in $\mathbb P^3$ and the Craighero-Gattazzo surface of general typePublished in
2019
Volume: 9617
In this paper we study the question whether the tri-canonical system on the Craighero-Gattazzo surface is base point free and at which points does it separate tangent vectors. Also we study the non-rationality of the normalization of the quotient of a general curve (under a given involution) in the product linear system of cubics and quadrics on a singular quintic in $\PR^3$ with four elliptic singularities.
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| Journal | arXiv preprint arXiv:1906. |
|---|
Authors (1)
Kalyan BanerjeeÉtale monodromy and rational equivalence for 1-cycles on cubic hypersurfaces in [IMG align=ABSMIDDLE alt=$ \mathbb P^5$]tex_sm_4847_img1[/IMG]
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