Natural projectors in tensor spaces.
Nichtlinearisierbare Operationen halbeinfacher Gruppen auf affinen Räumen.
Nilpotency in Classical Groups over a Field of Characteristic 2.
Nilpotent Classes and Sheets of Lie Algebras in Bad Characteristic.
Nombres de Tamagawa et groupes unipotentes en caractéristique p.
Non-archimedean induced representations of compact zerodimensional groups
Non-existence de certains polygones généralisés, I.
Non-existence de certains polygones généralisés. II.
Non-minimal modular symbols for GL(n).
Normal subgroups of classical groups over Banach algebras.
Normale Einbettungen von G..U .
Normalizers and self-normalizing subgroups II
Let be a field, G a reductive algebraic -group, and G 1 ≤ G a reductive subgroup. For G 1 ≤ G, the corresponding groups of -points, we study the normalizer N = N G(G 1). In particular, for a standard embedding of the odd orthogonal group G 1 = SO(m, ) in G = SL(m, ) we have N ≅ G 1 ⋊ µm(), the semidirect product of G 1 by the group of m-th roots of unity in . The normalizers of the even orthogonal and symplectic subgroup of SL(2n, ) were computed in [Širola B., Normalizers and self-normalizing...
Normalteiler ganzzahliger Spingruppen.
Normes -adiques et extensions quadratiques
On classifie les orbites de sur l’immeuble de Bruhat-Tits de pour trois paires sphériques de groupes -adiques classiques.
O jistých grupách matic
Observable radizielle Untergruppen von halbeinfachen algebraischen Gruppen.
Obstruction sets and extensions of groups
Let X be a nice variety over a number field k. We characterise in pure “descent-type” terms some inequivalent obstruction sets refining the inclusion . In the first part, we apply ideas from the proof of by Skorobogatov and Demarche to new cases, by proving a comparison theorem for obstruction sets. In the second part, we show that if are such that , then . This allows us to conclude, among other things, that and .
Odd Order Hall Subgroups of GL(n, q) and Sp(2n, q).
Odd order Hall subgroups of the classical linear groups.
Odd symplectic groups.