We classify the simple linear compactifications of SO(2r + 1), namely those compactifications with a unique closed orbit which are obtained by taking the closure of the SO(2r + 1) 7 SO(2r + 1)-orbit of the identity in a projective space P(End(V)), where V is a finite dimensional rational SO(2r + 1)-module
In this paper we prove that Brou\'{e}'s abelian defect group conjecture is true for the finite odd-d...
This thesis studies the geometry of Borel orbit closures in wonderful group com-pactifications. Cons...
AbstractWe construct examples of linearly rigid tuples which lead to regular Galois realizations ove...
We classify the simple linear compactifications of SO(2r + 1), namely those compactifications with a...
We classify the simple linear compactifications of SO(2r + 1), namely those compactifications with a...
open1noWe classify the simple linear compactifications of SO(2r + 1), namely those compactifications...
We classify the simple linear compactifications of SO(2r + 1), namely those compactifications with a...
Let G be a simply connected semisimple algebraic group over an algebraically closed field k of chara...
We classify the simple linear compactifications of SO(2r + 1), namely those compactifications with a...
Given a semisimple algebraic group G, we characterize the normality and the smoothness of its simple...
none2noGiven a semisimple algebraic group G, we characterize the normality and the smoothness of its...
Given a semisimple algebraic group G, we characterize the normality and the smoothness of its simple...
Given a semisimple algebraic group G, we characterize the normality and the smoothness of its simple...
The P-matrix approach for the determination of the orbit spaces of compact linear groups enabled to ...
AbstractLet X be the wonderful compactification of the semisimple adjoint algebraic group G. We show...
In this paper we prove that Brou\'{e}'s abelian defect group conjecture is true for the finite odd-d...
This thesis studies the geometry of Borel orbit closures in wonderful group com-pactifications. Cons...
AbstractWe construct examples of linearly rigid tuples which lead to regular Galois realizations ove...
We classify the simple linear compactifications of SO(2r + 1), namely those compactifications with a...
We classify the simple linear compactifications of SO(2r + 1), namely those compactifications with a...
open1noWe classify the simple linear compactifications of SO(2r + 1), namely those compactifications...
We classify the simple linear compactifications of SO(2r + 1), namely those compactifications with a...
Let G be a simply connected semisimple algebraic group over an algebraically closed field k of chara...
We classify the simple linear compactifications of SO(2r + 1), namely those compactifications with a...
Given a semisimple algebraic group G, we characterize the normality and the smoothness of its simple...
none2noGiven a semisimple algebraic group G, we characterize the normality and the smoothness of its...
Given a semisimple algebraic group G, we characterize the normality and the smoothness of its simple...
Given a semisimple algebraic group G, we characterize the normality and the smoothness of its simple...
The P-matrix approach for the determination of the orbit spaces of compact linear groups enabled to ...
AbstractLet X be the wonderful compactification of the semisimple adjoint algebraic group G. We show...
In this paper we prove that Brou\'{e}'s abelian defect group conjecture is true for the finite odd-d...
This thesis studies the geometry of Borel orbit closures in wonderful group com-pactifications. Cons...
AbstractWe construct examples of linearly rigid tuples which lead to regular Galois realizations ove...
DOI
Add to ORKG