claire voisin grothendieck

List of algebraic geometry topics - Wikipedia Professor Claire Voisin: Institut de Mathématiques de Jussieu: Moduli Spaces: Professor Franck Barthe: Université de Toulouse: Discrete Analysis: 2008-2009. A CNRS researcher for around thirty years, she now holds the chair in Algebraic Geometry at the Collège de France. Born on March 4, 1962 at Saint-Leu-la-Forêt, near Paris, Claire Voisin joined the science division of the École normale supérieure de Sèvres in 1981. Pub. Let (X,O(1)) be a smooth polarised complex threefold, and H = c 1(O(1)). Claire Voisin, Hodge theory and complex algebraic geometry. Theorem 1.1 (Beauville-Voisin) Let Sbe a projective K3 surface. ホッジ予想 - Wikipedia Born on March 4, 1962 at Saint-Leu-la-Forêt, near Paris, Claire Voisin joined the science division of the École normale supérieure de Sèvres in 1981. PDF C. Voisin LECTURES ON THE HODGE AND GROTHENDIECK-HODGE ... - PoliTO Under the supervision of Arnaud Beauville at Université Paris-Sud 1 , she then prepared a PhD thesis, which she defended in 1986. PDF arXiv:1912.01644v1 [math.AG] 3 Dec 2019 - IMJ-PRG 71493517 - Viaf Algebraic Geometry versus Kähler geometry - ResearchGate PDF Voisin,Claire articles: choses évidentes 1. Une première version de cet article est parue dans le mensuel GQ d'octobre 2011. ALEXANDRE GROTHENDIECK Un voyage à la poursuite des choses évidentes. We prove that the adelic Picard group of holomorphic line bundles is isomorphic to the rationals and prove the Birkhoff-Grothendieck splitting theorem for holomorphic bundles of higher rank over P. The paper on the subject appears in arXiv: arXiv:2001 . TA Stuff - math.umd.edu By Claire Voisin 18 References 19 2. . Claire Voisin, Hodge theory and Complex algebraic geometry. [1903.02111v1] Variation of Stable Birational Types of Hypersurfaces Graduate School « Mathematics - Université Paris-Saclay Lectures on the Hodge and Grothendieck-Hodge conjectures Chern classes can be defined purely algebraically (in . Keywords pseudo-effective classes, Hodge conjecture . Grothendieck in correspondence with Mumford. Sem. Denote the Moreover, not only does it relate two cohomology theories on the scheme , but it relates two entire fields: algebraic topology and algebraic geometry. . The class of the affine line is a zero divisor in the Grothendieck ring ... . Instructor: Burt Totaro. Hodge theory is the study of properties of (complex, rational and integer) cohomology (and motives) of Kähler manifolds, induced by a Hodge filtration - given in the classical situation by harmonic differential forms - and the corresponding Hodge theorem.

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