Composition factors of a class of induced representations of classical p-adic groups (CROSBI ID 227886)
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Matić, Ivan
engleski
Composition factors of a class of induced representations of classical p-adic groups
We study induced representations of the form $\delta_1 \times \delta_2 \rtimes \sigma$, where $\delta_1, \delta_2$ are irreducible essentially square-integrable representations of general linear group and $\sigma$ is a strongly positive discrete series of classical $p$-adic group, which naturally appear in the non-unitary dual. Employing certain conditions on $\delta_1$ and $\delta_2$, we determine complete composition series of such induced representation.
composition series ; strongly positive representations ; classical p-adic groups ; Jacquet modules
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