-Invariant tensors and graphs
We describe a correspondence between -invariant tensors and graphs. We then show how this correspondence accommodates various types of symmetries and orientations.
Galois Action on Algebraic Matrix Groups, Chern Classes, and the Euler Class.
Galois cohomology of the classical gorups over fields of cohomological dimension ... 2.
Galois-fixed points in the Bruhat-Tits building of a reductive group
We give a new proof of a useful result of Guy Rousseau on Galois-fixed points in the Bruhat-Tits building of a reductive group.
Gauss sum for the adjoint representation of and
Gauss sums for O⁺(2n,q)
Gauss sums for O⁻(2n,q)
Gauss sums for orthogonal groups over a finite field of characteristic two
Gauss Sums for Symplectic Groups Over a Finite Field.
Gaussian Maps and Tensor products of irreducible representations.
Gelfand-Graev characters of the finite unitary groups.
General linear and functor cohomology over finite fields.
General symbols and presentations of elementary linear groups.
Generalized Gelfand-Graev representations of exceptional simple algebraic groups over a finite field I.
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 quivers associated to reductive groups
We generalize the definition of quiver representation to arbitrary reductive groups. The classical definition corresponds to the general linear group. We also show that for classical groups our definition gives symplectic and orthogonal representations of quivers with involution inverting the direction of arrows.
Generalized Schwarzian derivatives for generalized fractional linear transformations
Generalizations of the classical Schwarzian derivative of complex analysis have been proposed by Osgood and Stowe [12, 13], Carne [5], and Ahlfors [3]. We present another generalization of the Schwarzian derivative over vector spaces.
Generalized support varieties for finite group schemes.
Generators of an orthogonal group over a finite field
Generic -coverings of finite groups of Lie type