Pages that link to "Item:Q2838081"
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The following pages link to Jacquet modules of strongly positive representations of the metaplectic group \(\widetilde{\mathrm{Sp}(n)}\) (Q2838081):
Displaying 16 items.
- Strongly positive representations of metaplectic groups (Q653386) (← links)
- On parabolic induction on inner forms of the general linear group over a non-archimedean local field (Q730332) (← links)
- Strongly positive subquotients in a class of induced representations of classical \(p\)-adic groups (Q745168) (← links)
- Representations induced from the Zelevinsky segment and discrete series in the half-integral case (Q1998927) (← links)
- Parabolic induction and Jacquet functors for metaplectic groups (Q2268606) (← links)
- On Jacquet modules of representations of segment type (Q2355971) (← links)
- On Langlands quotients of the generalized principal series isomorphic to their Aubert duals (Q2363195) (← links)
- Strongly positive representations of \(\mathrm{GSpin}_{2n+1}\) and the Jacquet module method (with an appendix ``Strongly positive representations in an exceptional rank-one reducibility case'' by Ivan Matić) (Q2512966) (← links)
- Composition series of a class of induced representations built on discrete series (Q2686587) (← links)
- On Jacquet modules of discrete series: the first inductive step (Q2810924) (← links)
- COMPOSITION FACTORS OF A CLASS OF INDUCED REPRESENTATIONS OF CLASSICAL -ADIC GROUPS (Q3119490) (← links)
- Degenerate principal series for classical and odd GSpin groups in the general case (Q5124559) (← links)
- Aubert duals of discrete series: the first inductive step (Q5244445) (← links)
- Aubert duals of strongly positive discrete series and a class of unitarizable representations (Q5270157) (← links)
- Representations induced from essentially speh and strongly positive discrete series (Q6185966) (← links)
- Discrete series of odd general spin groups (Q6191605) (← links)
