This article addresses questions about the double centralizer of unipotent elements u in simple algebraic groups G of type and defined over algebraically closed fields of bad characteristic. We use the method developed in [14] to determine , deduce its dimension and recognize if it is an overgroup for u. The method used requires explicit representatives of the component group of which we produce in all cases. This article extends the results of [14] to all exceptional type groups
Let G be a special orthogonal group over an algebraically closed field of characteristic exponent p....
Let G be a simple algebraic group of adjoint type over an algebraically closed field k of bad charac...
Let G be a simple algebraic group over an algebraically closed field k of characteristic p. The clas...
This book concerns the theory of unipotent elements in simple algebraic groups over algebraically cl...
Let G be a simple algebraic group over an algebraically closed field K of char-acteristic p> 0, w...
Let G be a simple algebraic group defined over an algebraically closed field k whose characteristic ...
ABSTRACT. Let G be a connected, reductive group over an algebraically closed field of good character...
AbstractLet G be a connected, reductive group over an algebraically closed field of good characteris...
Let G be a connected, reductive group over an algebraically closed field of good characteristic. For...
For G a simple algebraic group over an algebraically closed field of characteristic 0, we determine ...
Let G be a simple algebraic group dened over an algebraically closed eld of characteristic p> 0. ...
Let G be a connected, reductive group over an algebraically closed field of good characteristic. For...
Let G be a connected, reductive group over an algebraically closed field of good characteristic. For...
Let G be a connected, reductive group over an algebraically closed field of good characteristic. For...
Let Q be a simple algebraic group of type A or C over a field of good positive characteristic. Let...
Let G be a special orthogonal group over an algebraically closed field of characteristic exponent p....
Let G be a simple algebraic group of adjoint type over an algebraically closed field k of bad charac...
Let G be a simple algebraic group over an algebraically closed field k of characteristic p. The clas...
This book concerns the theory of unipotent elements in simple algebraic groups over algebraically cl...
Let G be a simple algebraic group over an algebraically closed field K of char-acteristic p> 0, w...
Let G be a simple algebraic group defined over an algebraically closed field k whose characteristic ...
ABSTRACT. Let G be a connected, reductive group over an algebraically closed field of good character...
AbstractLet G be a connected, reductive group over an algebraically closed field of good characteris...
Let G be a connected, reductive group over an algebraically closed field of good characteristic. For...
For G a simple algebraic group over an algebraically closed field of characteristic 0, we determine ...
Let G be a simple algebraic group dened over an algebraically closed eld of characteristic p> 0. ...
Let G be a connected, reductive group over an algebraically closed field of good characteristic. For...
Let G be a connected, reductive group over an algebraically closed field of good characteristic. For...
Let G be a connected, reductive group over an algebraically closed field of good characteristic. For...
Let Q be a simple algebraic group of type A or C over a field of good positive characteristic. Let...
Let G be a special orthogonal group over an algebraically closed field of characteristic exponent p....
Let G be a simple algebraic group of adjoint type over an algebraically closed field k of bad charac...
Let G be a simple algebraic group over an algebraically closed field k of characteristic p. The clas...