AbstractWe prove that the Deligne–Lusztig variety associated to minimal length elements in any δ-conjugacy class of the Weyl group is affine, which was conjectured by Orlik and Rapoport in [S. Orlik, M. Rapoport, Deligne–Lusztig varieties and period domains over finite fields, arXiv: 0705.1646]
AbstractLet W be a finite Coxeter group and let F be an automorphism of W that leaves the set of gen...
Dedicated to Tonny Springer on the occasion of his 85th birthdayLet G be an almost simple reductive ...
Let k [n] = k[x 1, , x n ] be the polynomial algebra in n variables and let $ {\mathbb{...
AbstractWe prove that the Deligne–Lusztig varieties associated to elements of the Weyl group which a...
AbstractWe prove that the Deligne–Lusztig variety associated to minimal length elements in any δ-con...
We prove that the Deligne-Lusztig variety associated to minimal length elements in any δ-conjugacy c...
AbstractAffine Deligne–Lusztig varieties can be thought of as affine analogs of classical Deligne–Lu...
Let W be an extended affine Weyl group. We prove that the minimal length elements wO of any conjugac...
Let G be a connected reductive group over an algebraically closed field k of characteristic p ≥ 0. L...
In der vorliegenden Arbeit betrachten wir klassische Deligne-Lusztig Varietäten und gehen der Frage ...
AbstractIn this paper we compute the leading coefficients μ(u,w) of the Kazhdan–Lusztig polynomials ...
AbstractBy the correspondence between Coxeter elements of a Coxeter system (W,S,Γ) and the acyclic o...
This paper explores affine Weyl groups and their associated Hecke algebras, concentrating on the Poi...
AbstractLet an affine Weyl group Ŵ act as a group of affine transformations on a real vector space ...
A complex number αα is said to satisfy the height reducing property if there is a finite set F⊂ZF⊂Z ...
AbstractLet W be a finite Coxeter group and let F be an automorphism of W that leaves the set of gen...
Dedicated to Tonny Springer on the occasion of his 85th birthdayLet G be an almost simple reductive ...
Let k [n] = k[x 1, , x n ] be the polynomial algebra in n variables and let $ {\mathbb{...
AbstractWe prove that the Deligne–Lusztig varieties associated to elements of the Weyl group which a...
AbstractWe prove that the Deligne–Lusztig variety associated to minimal length elements in any δ-con...
We prove that the Deligne-Lusztig variety associated to minimal length elements in any δ-conjugacy c...
AbstractAffine Deligne–Lusztig varieties can be thought of as affine analogs of classical Deligne–Lu...
Let W be an extended affine Weyl group. We prove that the minimal length elements wO of any conjugac...
Let G be a connected reductive group over an algebraically closed field k of characteristic p ≥ 0. L...
In der vorliegenden Arbeit betrachten wir klassische Deligne-Lusztig Varietäten und gehen der Frage ...
AbstractIn this paper we compute the leading coefficients μ(u,w) of the Kazhdan–Lusztig polynomials ...
AbstractBy the correspondence between Coxeter elements of a Coxeter system (W,S,Γ) and the acyclic o...
This paper explores affine Weyl groups and their associated Hecke algebras, concentrating on the Poi...
AbstractLet an affine Weyl group Ŵ act as a group of affine transformations on a real vector space ...
A complex number αα is said to satisfy the height reducing property if there is a finite set F⊂ZF⊂Z ...
AbstractLet W be a finite Coxeter group and let F be an automorphism of W that leaves the set of gen...
Dedicated to Tonny Springer on the occasion of his 85th birthdayLet G be an almost simple reductive ...
Let k [n] = k[x 1, , x n ] be the polynomial algebra in n variables and let $ {\mathbb{...
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