• Aucun résultat trouvé

Université de Caen (France), Februar 2013

N/A
N/A
Protected

Academic year: 2022

Partager "Université de Caen (France), Februar 2013"

Copied!
2
0
0

Texte intégral

(1)

Pierre Baumann

Institut de Recherche Mathématique Avancée Université de Strasbourg et CNRS UMR 7501 7, rue René Descartes

67084 Strasbourg Cedex France

Office phone: (++33) 368 850 180 Office fax: (++33) 368 850 328 p.baumann@unistra.fr

http://irma.math.unistra.fr/~baumann

Personal

French citizenship.

Born on December 16th, 1969.

Employment

1995–98: Université de Strasbourg, instructor of mathematics.

1998–now: Centre National de la Recherche Scientifique, researcher (chargé de recherche).

Research interests

Geometric representation theory of classical groups, algebraic combinatorics.

Stays in research institutes abroad

University of California at Berkeley (USA), Spring 2000.

Bergische Universität Wuppertal (Germany), Spring and Fall 2002.

Fields Institute, Toronto (Canada), July 2005.

Mathematical Sciences Research Institute, Berkeley (USA), March-April 2008.

Université de Caen (France), Februar 2013.

OCAMI, Osaka (Japan), March 2016.

Centre de Recherche Mathématique, Montreal (Canada), August 1999.

Publications

(with F. Schmitt) Classification of bicovariant differential calculi on quantum groups, Comm. Math. Phys.194(1998), 71–86.

On the center of quantized enveloping algebras, J. Algebra203(1998), 244–260.

Another proof of Joseph and Letzter’s separation of variables theorem for quan- tum groups, Transform. Groups5(2000), 3–20.

(with C. Kassel) The Hall algebra of the category of coherent sheaves on the projective line, J. Reine Angew. Math.533(2001), 207–233.

Canonical bases and the conjugating representation of a semisimple group, Pa- cific J. Math.206(2002), 25–37.

1

(2)

(with C. Hohlweg)Comparison with Specht’s construction, appendix to: C. Bon- nafé and C. Hohlweg,Generalized descent algebra and construction of irreducible characters of hyperoctaedral groups, Ann. Inst. Fourier (Grenoble) 56 (2006), 131–181.

(with C. Hohlweg) A Solomon descent theory for the wreath products GoSn, Trans. Amer. Math. Soc.360(2008), 1475–1538.

(with M. Émery)Peut-on « voir » dans l’espace à N dimensions ?, L’Ouvert, 116(2008), 1–8.

(with S. Gaussent)On Mirković-Vilonen cycles and crystal combinatorics, Rep- resent. Theory12(2008), 83–130.

Weyl group action and semicanonical bases, Adv. Math.228(2011), 2874–2890.

(with J. Kamnitzer)Preprojective algebras and MV polytopes, Represent. Theory 16(2012), 152–188.

(with S. Gaussent and J. Kamnitzer)Réflexions dans un cristal, C. R. Math.

Acad. Sci. Paris350(2012), 999–1002.

(with T. Dunlap, J. Kamnitzer and P. Tingley)Rank 2 affine MV polytopes, Represent. Theory17(2013), 442–468.

(with J. Kamnitzer and P. Tingley) Affine Mirković-Vilonen polytopes, Publ.

Math. Inst. Hautes Études Sci.120(2014), 113–205.

(with F. Chapoton, C. Hohlweg and H. Thomas)Chains in shard lattices and BHZ posets. J. Comb.9(2018), 309–325.

(with S. Riche)Notes on the geometric Satake equivalence, in Relative Aspects in Representation Theory, Langlands Functoriality and Automorphic Forms, CIRM Jean-Morlet Chair, Spring 2016, eds. V. Heiermann and D. Prasad, Lec- ture Notes in Mathematics vol. 2221, pp. 1–134, Springer, 2018.

(with J. Kamnitzer and A. Knutson)The Mirković-Vilonen basis and Duistermaat- Heckman measures, Acta Math.227(2021), 1–101.

(with S. Gaussent and P. Littelmann)Bases of tensor products and geometric Satake correspondence, preprint arXiv:2009.00042, to appear in J. Eur. Math.

Soc. (JEMS).

(with A. Demarais) Mirković-Vilonen basis in type A1, Represent. Theory 25 (2021), 780–806.

2

Références

Documents relatifs

Nous construisons cette suite et demontrons sa convergence par les methodes de Nash et Moser.. Pour Ie probleme linearise nous utilisons les operateurs construits

(refer to fig. Our model category proof is preceded by the following lemma which says, roughly, that a pullback of a weak équivalence along a fibration is a weak équivalence. This

In analogy to ordinary Banach space theory, we could consider the dual space of the Banach space B to be the sheaf of R- or *R-valued.. continuous linear functionals

for the heat equation (that is δ = 0 in (2); there, the authors prove a Liouville Theorem which turns to be the trivial case of the Liouville Theorem proved by Merle and Zaag in

Since a functor of F quad is colimit of its subfunctors which take values in finite vector spaces, we deduce from Lemma 4.8, that it is sufficient to prove the result for the

We will extend this definition so that V r makes sense for every r positive

Using, on the one side, a general result in linear algebra due to Klingenberg (see [Kli54]) and on the other side, a theorem on the holonomy of pseudo-Riemannian ma- nifolds

A straight- forward computation (involving the binomial theorem for negative exponents) yields the formula,.. This identity, however, results immediately from the