Olivier Debarre

Results: 44



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21FAKE PROJECTIVE SPACES AND FAKE TORI OLIVIER DEBARRE Abstract. Hirzebruch and Kodaira proved in 1957 that when n is odd, any compact K¨ ahler manifold X which is homeomorphic to Pn is isomorphic to Pn . This holds for a

FAKE PROJECTIVE SPACES AND FAKE TORI OLIVIER DEBARRE Abstract. Hirzebruch and Kodaira proved in 1957 that when n is odd, any compact K¨ ahler manifold X which is homeomorphic to Pn is isomorphic to Pn . This holds for a

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Language: English - Date: 2017-03-03 09:54:55
22PERIODS AND MODULI OLIVIER DEBARRE Abstract. This text is an introduction, without proofs and by means of many examples, to some elementary aspects of the theory of period maps, period domains, and their relationship wit

PERIODS AND MODULI OLIVIER DEBARRE Abstract. This text is an introduction, without proofs and by means of many examples, to some elementary aspects of the theory of period maps, period domains, and their relationship wit

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Language: English - Date: 2012-09-23 09:53:30
23¨ UNEXPECTED ISOMORPHISMS BETWEEN HYPERKAHLER FOURFOLDS OLIVIER DEBARRE  Abstract. Using Verbitsky’s Torelli theorem, we show the existence of various isomorphisms between certain hyperk¨

¨ UNEXPECTED ISOMORPHISMS BETWEEN HYPERKAHLER FOURFOLDS OLIVIER DEBARRE Abstract. Using Verbitsky’s Torelli theorem, we show the existence of various isomorphisms between certain hyperk¨

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Language: English - Date: 2017-03-03 09:55:02
24HYPERBOLICITY Colloquium – University of Michigan March 9, 2004 Olivier Debarre There exist several notions of hyperbolicity for compact complex varieties and I will try to explain what they are and how they are relate

HYPERBOLICITY Colloquium – University of Michigan March 9, 2004 Olivier Debarre There exist several notions of hyperbolicity for compact complex varieties and I will try to explain what they are and how they are relate

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Language: English - Date: 2006-01-10 13:48:42
25¨ HYPERKAHLER MANIFOLDS OLIVIER DEBARRE  Abstract. The aim of these notes is to acquaint the reader with important objects in complex

¨ HYPERKAHLER MANIFOLDS OLIVIER DEBARRE Abstract. The aim of these notes is to acquaint the reader with important objects in complex

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Language: English - Date: 2018-10-04 04:14:37
26HYPERBOLICITY OF COMPLEX VARIETIES OLIVIER DEBARRE These are notes written for the 2004 session of the PRAGMATIC conference, held in Catania, Italy, from August 25 to September 14, 2004.

HYPERBOLICITY OF COMPLEX VARIETIES OLIVIER DEBARRE These are notes written for the 2004 session of the PRAGMATIC conference, held in Catania, Italy, from August 25 to September 14, 2004.

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Language: English - Date: 2011-08-29 09:42:05
27On 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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Language: English - Date: 2007-05-07 12:44:04
28ON 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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Language: English - Date: 2012-09-27 08:07:55
29PERIODS OF CUBIC FOURFOLDS AND OF DEBARRE–VOISIN VARIETIES OLIVIER DEBARRE Abstract. Beauville and Donagi showed that the primitive Hodge structure of a smooth complex cubic hypersurface of dimension four is isomorphic

PERIODS OF CUBIC FOURFOLDS AND OF DEBARRE–VOISIN VARIETIES OLIVIER DEBARRE Abstract. Beauville and Donagi showed that the primitive Hodge structure of a smooth complex cubic hypersurface of dimension four is isomorphic

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Language: English - Date: 2018-08-31 08:19:23
30THE 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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Language: English - Date: 2008-05-16 16:37:50