On Mœglin's parametrization of Arthur packets for p-adic quasisplit $Sp(N)$ and $SO(N)$

Abstract

We give a survey on Mœglin's construction of representations in the Arthur packets for $p$-adic quasisplit symplectic and orthogonal groups. The emphasis is on comparing Mœglin's parametrization of elements in the Arthur packets with that of Arthur.

We correct the definition of Aubert involution for O(2n)

References in corpus (2)

• On the cuspidal support of discrete series for $p$-adic quasisplit $Sp(N)$ and $SO(N)$
• Paquets d'Arthur pour les groupes classiques; point de vue combinatoire

Cited by in corpus (2)

• On the local Langlands correspondence for quasi-split even orthogonal groups
• Speh representations are relatively discrete