AbstractWe prove that the Deligne–Lusztig varieties associated to elements of the Weyl group which are of minimal length in their twisted class are affine. Our proof differs from the proof of He and Orlik–Rapoport and it is inspired by the case of regular elements, which correspond to the varieties involved in Broué's conjectures
International audienceWe prove several conjectures about the cohomology of Deligne-Lusztig varieties...
Let G be a connected reductive group over an algebraically closed field and W be its Weyl group. Ste...
International audienceThis paper is a following to math.RT/0410454. For a finite group of Lie type w...
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...
AbstractAffine Deligne–Lusztig varieties can be thought of as affine analogs of classical Deligne–Lu...
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...
Let W be an extended affine Weyl group. We prove that the minimal length elements wO of any conjugac...
In der vorliegenden Arbeit betrachten wir klassische Deligne-Lusztig Varietäten und gehen der Frage ...
This work provides a partial proof of a conjecture of Goertz, Haines, Kottwitz, and Reuman predictin...
We characterize the nonemptiness and dimension problems for an affine Deligne-Lusztig variety $X_x(b...
This paper studies affine Deligne-Lusztig varieties Ka, (b) in the affine flag variety of a quasi-sp...
The affine Deligne-Lusztig varieties were introduced for the first time in 2005 by M. Rapoport in "...
AbstractLet W be a finite Coxeter group and let F be an automorphism of W that leaves the set of gen...
International audienceWe prove several conjectures about the cohomology of Deligne-Lusztig varieties...
Let G be a connected reductive group over an algebraically closed field and W be its Weyl group. Ste...
International audienceThis paper is a following to math.RT/0410454. For a finite group of Lie type w...
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...
AbstractAffine Deligne–Lusztig varieties can be thought of as affine analogs of classical Deligne–Lu...
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...
Let W be an extended affine Weyl group. We prove that the minimal length elements wO of any conjugac...
In der vorliegenden Arbeit betrachten wir klassische Deligne-Lusztig Varietäten und gehen der Frage ...
This work provides a partial proof of a conjecture of Goertz, Haines, Kottwitz, and Reuman predictin...
We characterize the nonemptiness and dimension problems for an affine Deligne-Lusztig variety $X_x(b...
This paper studies affine Deligne-Lusztig varieties Ka, (b) in the affine flag variety of a quasi-sp...
The affine Deligne-Lusztig varieties were introduced for the first time in 2005 by M. Rapoport in "...
AbstractLet W be a finite Coxeter group and let F be an automorphism of W that leaves the set of gen...
International audienceWe prove several conjectures about the cohomology of Deligne-Lusztig varieties...
Let G be a connected reductive group over an algebraically closed field and W be its Weyl group. Ste...
International audienceThis paper is a following to math.RT/0410454. For a finite group of Lie type w...