Commuting varieties for nilpotent radicals

Abstract

Let U be the unipotent radical of a Borel subgroup of a connected reductive algebraic group G, which is defined over an algebraically closed field k. In this paper, we extend work by Goodwin-Röhrle concerning the commuting variety of Lie(U) for char(k)=0 to fields, whose characteristic is good for G

Final version

References in corpus (2)

• Nilpotent commuting varieties of reductive Lie algebras
• Nilpotent commuting varieties of the Witt algebra