On Chisini's Conjecture. II

Details On Chisini's Conjecture. II On Chisini's Conjecture. II

2006-10-11

arxiv.org/abs/math/0610356v1

Mathematics

Algebraic Geometry

14 pages

Scientific paper

It is proved that if $S\subset \mathbb P^N$ is a smooth projective surface
and $f:S\to \mathbb P^2$ is a generic linear projection branched over a
cuspidal curve $B\subset \mathbb P^2$, then the surface $S$ is determined
uniquely up to an isomorphism of $S$ by the curve $B$.

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