![Algebra / Abstract algebra / Algebraic geometry / Algebraic varieties / Hodge theory / Invariant theory / Algebraic surfaces / Projective variety / Birational geometry / Fano variety / Hodge structure / Moduli space Algebra / Abstract algebra / Algebraic geometry / Algebraic varieties / Hodge theory / Invariant theory / Algebraic surfaces / Projective variety / Birational geometry / Fano variety / Hodge structure / Moduli space](https://www.pdfsearch.io/img/406c17f26affed413d5150d0259e1e57.jpg) Date: 2015-12-04 04:27:18Algebra Abstract algebra Algebraic geometry Algebraic varieties Hodge theory Invariant theory Algebraic surfaces Projective variety Birational geometry Fano variety Hodge structure Moduli space | | FANO VARIETIES AND EPW SEXTICS OLIVIER DEBARRE Abstract. We explore a connection between smooth projective varieties X of dimension n with an ample divisor H such that H n = 10 and KX = −(n − 2)H and a class of sextiAdd to Reading ListSource URL: www.math.ens.frDownload Document from Source Website File Size: 275,84 KBShare Document on Facebook
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