On some properties of the functors F_P^G from Lie algebra to locally analytic representations

For a split reductive group $G$ over a finite extension $L$ of ${\mathbb{Q}}_p$, and a parabolic subgroup $P\subset G$ we examine certain properties of the functors $F_P^G$ introduced by M. Strauch and myself. We discuss the aspects of fully faithfulness, projective and injective objects, Ext-groups etc.

L’exposé aura lieu sur BigBlueButton (code d’accès: 348329).