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On Langlands quotients of the generalized principal series isomorphic to their Aubert duals (CROSBI ID 236991)
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Matić, Ivan
On Langlands quotients of the generalized principal series isomorphic to their Aubert duals // Pacific journal of mathematics, 289 (2017), 2; 395-415. doi: 10.2140/pjm.2017.289.395
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Matić, Ivan
engleski
On Langlands quotients of the generalized principal series isomorphic to their Aubert duals
We determine under which conditions is the Langlands quotient of an induced representation of the form $\delta \rt \sigma$, where $\delta$ is an irreducible essentially square-integrable representation of a general linear group and $\sigma$ is a discrete series representation of the classical $p$-adic group, isomorphic to its Aubert dual.
discrete series, classical p-adic groups, Aubert involution
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