Fano

Results: 434



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1Fano threefolds The nodal Fano threefold X10 Reconstructing X10 Verra threefolds Period maps

Fano threefolds The nodal Fano threefold X10 Reconstructing X10 Verra threefolds Period maps

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Source URL: www.math.ens.fr

Language: English - Date: 2010-09-12 06:06:46
2ON PRIME FANO VARIETIES OF DEGREE 10 AND COINDEX 3 OLIVIER DEBARRE Abstract. We discuss the period maps of certain (complex) Fano fourfolds. The first part of this talk deals with cubic fourfolds. We recall their Hodge s

ON PRIME FANO VARIETIES OF DEGREE 10 AND COINDEX 3 OLIVIER DEBARRE Abstract. We discuss the period maps of certain (complex) Fano fourfolds. The first part of this talk deals with cubic fourfolds. We recall their Hodge s

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Source URL: www.math.ens.fr

Language: English - Date: 2012-09-27 08:04:23
3HOW TO CLASSIFY FANO VARIETIES? OLIVIER DEBARRE Abstract. We review some of the methods used in the classification of Fano varieties and the description of their birational geometry. Mori theory brought important simplif

HOW TO CLASSIFY FANO VARIETIES? OLIVIER DEBARRE Abstract. We review some of the methods used in the classification of Fano varieties and the description of their birational geometry. Mori theory brought important simplif

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Language: English - Date: 2014-04-10 04:37:56
4ON PRIME FANO VARIETIES OF DEGREE 10 AND COINDEX 3 OLIVIER DEBARRE Abstract. According to Gushel and Mukai, most Fano varieties of degree 10, dimension n, and coindex 3 (index n−2) are obtained as linear sections of th

ON PRIME FANO VARIETIES OF DEGREE 10 AND COINDEX 3 OLIVIER DEBARRE Abstract. According to Gushel and Mukai, most Fano varieties of degree 10, dimension n, and coindex 3 (index n−2) are obtained as linear sections of th

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Language: English - Date: 2012-09-23 11:18:43
5FANO 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 sexti

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 sexti

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Source URL: www.math.ens.fr

Language: English - Date: 2015-12-04 04:27:18
6MODULI SPACES FOR CERTAIN FANO VARIETIES OLIVIER DEBARRE Abstract. It is yet unknown whether quasiprojective moduli spaces exist for all Fano varieties with finite automorphism groups. In this talk, we will describe a cl

MODULI SPACES FOR CERTAIN FANO VARIETIES OLIVIER DEBARRE Abstract. It is yet unknown whether quasiprojective moduli spaces exist for all Fano varieties with finite automorphism groups. In this talk, we will describe a cl

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Source URL: www.math.ens.fr

Language: English - Date: 2014-03-30 09:31:34
7Cubic fourfolds Prime Fano fourfolds of degree 10 and index 2 On some Fano fourfolds Olivier DEBARRE

Cubic fourfolds Prime Fano fourfolds of degree 10 and index 2 On some Fano fourfolds Olivier DEBARRE

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Source URL: www.math.ens.fr

Language: English - Date: 2013-02-21 22:45:35
8On the geometry of certain Fano threefolds Olivier DEBARRE Institut de Recherche Math´ ematique Avanc´ ee (IRMA)

On the geometry of certain Fano threefolds Olivier DEBARRE Institut de Recherche Math´ ematique Avanc´ ee (IRMA)

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Source URL: www.math.ens.fr

Language: English - Date: 2007-05-07 12:44:04
9ON PRIME FANO VARIETIES OF DEGREE 10 AND COINDEX 3 OLIVIER DEBARRE Abstract. We discuss the period map of certain (complex) Fano varieties. The first part of this talk deals with cubic hypersurfaces. We recall their Hodg

ON PRIME FANO VARIETIES OF DEGREE 10 AND COINDEX 3 OLIVIER DEBARRE Abstract. We discuss the period map of certain (complex) Fano varieties. The first part of this talk deals with cubic hypersurfaces. We recall their Hodg

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Source URL: www.math.ens.fr

Language: English - Date: 2012-09-27 08:07:55
10THE FANO THREEFOLD X10 OLIVIER DEBARRE This is joint work in progress with A. Iliev (Sofia) and L. Manivel (Grenoble). 1. Introduction

THE FANO THREEFOLD X10 OLIVIER DEBARRE This is joint work in progress with A. Iliev (Sofia) and L. Manivel (Grenoble). 1. Introduction

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Source URL: www.math.ens.fr

Language: English - Date: 2008-05-16 16:37:50