2016 - Member of Academia Europaea
2013 - Fellow of the American Mathematical Society
2013 - Ampère Prize (Prix Ampère de l’Électricité de France), French Academy of Sciences
Arnaud Beauville mainly investigates Pure mathematics, Vector bundle, Algebra, Moduli space and Humanities. His study in the field of Chow ring, K3 surface and Lie algebra also crosses realms of Primary field and Rational conformal field theory. Arnaud Beauville has researched Vector bundle in several fields, including Isomorphism, Combinatorics and Line bundle.
His Combinatorics research is multidisciplinary, incorporating perspectives in Hypersurface, Algebraic geometry, Matrix and Rank. His work on Algebraic number, Algebraic surface and Sheaf is typically connected to Topology and Subject as part of general Algebra study, connecting several disciplines of science. His work deals with themes such as Vector space, Locus and Abelian group, which intersect with Moduli space.
His scientific interests lie mostly in Pure mathematics, Combinatorics, Vector bundle, Algebra and Moduli space. His Pure mathematics study incorporates themes from Mathematical analysis and Degree. His Combinatorics research incorporates themes from Surface and Group.
His Vector bundle research is multidisciplinary, incorporating elements of Line bundle, Theta function, Rank, Theta divisor and Bundle. His Line bundle study also includes
His scientific interests lie mostly in Pure mathematics, Combinatorics, Algebra, Vector bundle and Cohomology. His work on Pure mathematics is being expanded to include thematically relevant topics such as Quartic function. The study incorporates disciplines such as Geometry, Surface, Group and Unimodular lattice in addition to Combinatorics.
His work on Carry, Algebraic geometry, Projective variety and Locally finite group as part of general Algebra research is frequently linked to Focus, thereby connecting diverse disciplines of science. His studies in Vector bundle integrate themes in fields like Theta function, Limit, Indecomposable module and Rank. The concepts of his Cohomology study are interwoven with issues in Lattice, Fundamental group, Complete intersection and Homology.
Arnaud Beauville mostly deals with Pure mathematics, Combinatorics, Algebra, Geometry and Surface. His study in the field of K3 surface, Symplectic manifold and Symplectic geometry is also linked to topics like Sigma and Rationality. Abelian group is the focus of his Combinatorics research.
His Algebra research includes elements of Discrete valuation ring and Negative - answer. As a part of the same scientific study, Arnaud Beauville usually deals with the Surface, concentrating on Bundle and frequently concerns with Projective variety. His Locus research integrates issues from Vector bundle, Exact sequence, Algebraically closed field and Line bundle.
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Variétés Kähleriennes dont la première classe de Chern est nulle
Journal of Differential Geometry (1983)
Complex Algebraic Surfaces
Surfaces Algébriques Complexes
Variétés de Prym et jacobiennes intermédiaires
Annales Scientifiques De L Ecole Normale Superieure (1977)
Spectral curves and the generalised theta divisor.
S. Ramanan;M.S. Narasimhan;A. Beauville.
Crelle's Journal (1989)
Conformal blocks and generalized theta functions
Arnaud Beauville;Yves Laszlo.
Communications in Mathematical Physics (1994)
Prym varieties and the Schottky problem
Inventiones Mathematicae (1977)
ON THE CHOW RING OF A K3 SURFACE
Arnaud Beauville;Claire Voisin.
Journal of Algebraic Geometry (2004)
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