engleski

On invariants of discrete series representations of classical p-adic groups

To an irreducible square integrable representation of a classical p-adic group, C. Moeglin has attached three invariants. These invariants classify square integrable representations modulo cuspidal data (assuming a natural hypothesis). The definition of these invariants is rather simple - in terms of induced representations, except at one case when a coherent normalization of standard intertwining operators is required. In this paper is shown how one can define this case also in terms of induced representations in a simple manner.

classification of square integrable representations ; classical groups ; p-adic fields

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