Let G be a special orthogonal group over an algebraically closed field of characteristic exponent p. In this paper we extend certain aspects of the Dynkin–Kostant theory of unipotent elements of G (when p = 1) to the general case (including p = 2)
The general linear group [special characters omitted] over a field [special characters omitted] cont...
AbstractThe unipotent variety of a reductive algebraic group G plays an important role in the repres...
AbstractLet G be a connected reductive group defined over an algebraically closed field k of charact...
Let G be a reductive connected algebraic group over an algebraically closed field of characteristic ...
We give a uniform description of the decomposition of the unipotent variety of a classical group in ...
Let G be a classical group over an algebraically closed field of characteristic 2 and let C be an el...
For G a simple algebraic group over an algebraically closed field of characteristic 0, we determine ...
AbstractWe give a uniform description of the decomposition of the unipotent variety of a classical g...
This thesis is concerned with three distinct, but closely related, research topics focusing on the u...
AbstractWe give a uniform description of the decomposition of the unipotent variety of a classical g...
Let G be a semisimple almost simple algebraic group defined and split over a nonarchimedean local fi...
This article addresses questions about the double centralizer of unipotent elements u in simple alge...
Let G be a simple algebraic group over an algebraically closed field K of char-acteristic p> 0, w...
This book concerns the theory of unipotent elements in simple algebraic groups over algebraically cl...
The general linear group [special characters omitted] over a field [special characters omitted] cont...
The general linear group [special characters omitted] over a field [special characters omitted] cont...
AbstractThe unipotent variety of a reductive algebraic group G plays an important role in the repres...
AbstractLet G be a connected reductive group defined over an algebraically closed field k of charact...
Let G be a reductive connected algebraic group over an algebraically closed field of characteristic ...
We give a uniform description of the decomposition of the unipotent variety of a classical group in ...
Let G be a classical group over an algebraically closed field of characteristic 2 and let C be an el...
For G a simple algebraic group over an algebraically closed field of characteristic 0, we determine ...
AbstractWe give a uniform description of the decomposition of the unipotent variety of a classical g...
This thesis is concerned with three distinct, but closely related, research topics focusing on the u...
AbstractWe give a uniform description of the decomposition of the unipotent variety of a classical g...
Let G be a semisimple almost simple algebraic group defined and split over a nonarchimedean local fi...
This article addresses questions about the double centralizer of unipotent elements u in simple alge...
Let G be a simple algebraic group over an algebraically closed field K of char-acteristic p> 0, w...
This book concerns the theory of unipotent elements in simple algebraic groups over algebraically cl...
The general linear group [special characters omitted] over a field [special characters omitted] cont...
The general linear group [special characters omitted] over a field [special characters omitted] cont...
AbstractThe unipotent variety of a reductive algebraic group G plays an important role in the repres...
AbstractLet G be a connected reductive group defined over an algebraically closed field k of charact...
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