Erez Lapid, Alberto Mínguez
We give new criteria for the irreducibility of parabolic induction on the general linear group and its inner forms over a local non-archimedean field. In particular, we give a necessary and sufficient condition when the inducing data is of the form π⊗σπ⊗σ where ππ is a ladder representation and σσ is an arbitrary irreducible representation. As an application we simplify the proof of the classification of the unitary dual.
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