Comportement asymptotique des dimensions des covariants
Computation of the metaplectic kernel
Computing the equvariant cohomology of group compactifications.
Conformally covariant field equations
Conjectures de Lusztig
Conjugacy classes of -torsion in symplectic groups over -integers.
Conjugacy of subgroups of the general linear group.
Conjugately dense subgroups of locally finite Chevalley groups of Lie rank 1.
Conjugations of Arithmetic Automorphic Function Fields.
Connected algebraic monoids.
Construction de représentations -adiques
Construction géométrique de la correspondance de McKay
Construction of finite soluble groups. (Konstruktion endlicher auflösbarer Gruppen.)
Constructive geometric invariant theory for certain nonreductive groups
Continuous Cohomology and a Conjecture of Serre's.
Continuous Cohomology and p-Adic Galois Representations.
Contraction par Frobenius de -modules
Soit un groupe algébrique semi-simple simplement connexe défini sur un corps algébriquement clos de caractéristique positive. Nous donnons une nouvelle preuve de l’existence d’un scindage de Frobenius de la variété des drapeaux de ainsi que de la nature -équivariante de celui-ci. L’outil principal est un scindage de l’endomorphisme de Frobenius défini sur toute l’algèbre des distributions de qui permet de « détordre » la structure des -modules.
Contractions of Lie algebras and algebraic groups
Degenerations, contractions and deformations of various algebraic structures play an important role in mathematics and physics. There are many different definitions and special cases of these notions. We try to give a general definition which unifies these notions and shows the connections among them. Here we focus on contractions of Lie algebras and algebraic groups.
Contractions of the actions of reductive algebraic groups in arbitrary characteristic.
Correction to “Cohomology of line bundles on ”