We give a classification of pairs $(X,L)$ consisting of a smooth complex $n$-dimensional projective variety $X$ and an ample line bundle $L$ on $X$ such that $Z in |L|$ is a Fano manifold with $-K_Z = (dim Z - 3) H_Z$ for an ample and spanned line bundle $H_Z$ on $Z$.

Fano manifolds of coindex four as ample sections

NOVELLI, CARLA
2006-01-01

Abstract

We give a classification of pairs $(X,L)$ consisting of a smooth complex $n$-dimensional projective variety $X$ and an ample line bundle $L$ on $X$ such that $Z in |L|$ is a Fano manifold with $-K_Z = (dim Z - 3) H_Z$ for an ample and spanned line bundle $H_Z$ on $Z$.
2006
6
601
611
http://www.degruyter.com/view/j/advg.2006.6.issue-4/advgeom.2006.034/advgeom.2006.034.xml
Kleiman-Mori cone; extremal rays; adjunction theory
NOVELLI, CARLA
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/2318/1852298
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