Let G = G(F) be the F-rational points of a reductive algebraic group G over a finite field F. Let P = MN be the Levi decomposition of a parabolic subgroup P of G defined over F. We denote the corresponding decomposition of F-rational points as P = MN. Let π be any irreducible finite-dimensional complex representation of G, and let ψ be an
© 2020 American Mathematical Society. Let G(Fq) be the group of rational points of a simple algebrai...
Given an affine group scheme G of finite type over a field k, a homogeneous space for G is a scheme ...
AbstractLet G be a reductive algebraic group over an algebraic closure of a prime field Fp, defined ...
Let G = GL2n(k) where k is a non-Archimedean local field. Let P be the (n, n) parabolic in G with Le...
Abstract. Let F be a non-Archimedean local field and G the group of F-points of a connected reductiv...
Let G=GL2n(F), where F is a finite field, and P the (n,n) parabolic in G with Levi subgroup GLn(F)&#...
In this paper, we give a criterion for the irreducibility of certain induced representations, inclu...
Let G be a connected reductive algebraic group defined over an algebraic closure of a finite field a...
Let F be a field, let G be a finite group, and let π be a linear representation of G over F; that is...
Let k be a field with a nontrivial discrete valuation which is complete and has perfect residue fiel...
Let F be an infinite field and G a connected reductive algebraic group defined over F. Let P be a mi...
Abstract. Let G be a split reductive group over a finite field Fq. Let F D Fq.t / and let A denote t...
Let k be a field with a nontrivial discrete valuation which is complete and has perfect residue fiel...
0. Let G be a reductive group over Z. For any field F we can consider the group Gp of F-points on G....
4 pagesInternational audienceLet $G$ be a connected reductive algebraic group defined over an algebr...
© 2020 American Mathematical Society. Let G(Fq) be the group of rational points of a simple algebrai...
Given an affine group scheme G of finite type over a field k, a homogeneous space for G is a scheme ...
AbstractLet G be a reductive algebraic group over an algebraic closure of a prime field Fp, defined ...
Let G = GL2n(k) where k is a non-Archimedean local field. Let P be the (n, n) parabolic in G with Le...
Abstract. Let F be a non-Archimedean local field and G the group of F-points of a connected reductiv...
Let G=GL2n(F), where F is a finite field, and P the (n,n) parabolic in G with Levi subgroup GLn(F)&#...
In this paper, we give a criterion for the irreducibility of certain induced representations, inclu...
Let G be a connected reductive algebraic group defined over an algebraic closure of a finite field a...
Let F be a field, let G be a finite group, and let π be a linear representation of G over F; that is...
Let k be a field with a nontrivial discrete valuation which is complete and has perfect residue fiel...
Let F be an infinite field and G a connected reductive algebraic group defined over F. Let P be a mi...
Abstract. Let G be a split reductive group over a finite field Fq. Let F D Fq.t / and let A denote t...
Let k be a field with a nontrivial discrete valuation which is complete and has perfect residue fiel...
0. Let G be a reductive group over Z. For any field F we can consider the group Gp of F-points on G....
4 pagesInternational audienceLet $G$ be a connected reductive algebraic group defined over an algebr...
© 2020 American Mathematical Society. Let G(Fq) be the group of rational points of a simple algebrai...
Given an affine group scheme G of finite type over a field k, a homogeneous space for G is a scheme ...
AbstractLet G be a reductive algebraic group over an algebraic closure of a prime field Fp, defined ...