-тождества и -многообразия
-тождества нильпотентных групп. I
-тождества нильпотентных групп. II
Galois representations on profinite braid groups on curves.
Galois theory for groups
General construction of non-dense disjoint iteration groups on the circle
Let be a disjoint iteration group on the unit circle , that is a family of homeomorphisms such that for , and each either is the identity mapping or has no fixed point ( is a -divisible nontrivial Abelian group). Denote by the set of all cluster points of , for . In this paper we give a general construction of disjoint iteration groups for which .
General symbols and presentations of elementary linear groups.
Generalisations of the Tits representation.
Generalised Magnus modules over the braid group.
Generalizations of the Classes of Nilpotent and Hypercentral Groups.
Generalizations of the standard Artin representation are unitary.
Generalized descent algebra and construction of irreducible characters of hyperoctahedral groups
We construct a subalgebra of dimension of the group algebra of the Weyl group of type containing its usual Solomon algebra and the one of : is nothing but the Mantaci-Reutenauer algebra but our point of view leads us to a construction of a surjective morphism of algebras . Jöllenbeck’s construction of irreducible characters of the symmetric group by using the coplactic equivalence classes can then be transposed to . In an appendix, P. Baumann and C. Hohlweg present in an explicit and...
Generalized Induction of Kazhdan-Lusztig cells
Following Lusztig, we consider a Coxeter group together with a weight function. Geck showed that the Kazhdan-Lusztig cells of are compatible with parabolic subgroups. In this paper, we generalize this argument to some subsets of which may not be parabolic subgroups. We obtain two applications: we show that under specific technical conditions on the parameters, the cells of certain parabolic subgroups of are cells in the whole group, and we decompose the affine Weyl group of type into left...
Generalized Montesinos knots, tunnels and N-torsion.
Generalizzazioni di subnormalità e nilpotenza per gruppi infiniti
Generating numbers for wreath products
Generating random elements in finite groups.
Generating series for the Coxeter groups and applications.
Generating the augmentation ideal
Generating the mapping class group (an algebraic approach).
We give an algebraic proof of the fact that a generating set of the mapping class group Mg,1 (g ≥ 3) may be obtained by replicating a generating set of M2,1.