The Langlands classification for non-connected \(p\)-adic groups

DOI10.1007/BF02784155zbMath0995.22005MaRDI QIDQ5957370

Chris Jantzen, Dubravka Ban

Publication date: 15 October 2002

Published in: Israel Journal of Mathematics (Search for Journal in Brave)

zbMATH Keywords

reductive groupsirreducible representationsLanglands classificationlocal non-archimedean fields

Mathematics Subject Classification ID

Representations of Lie and linear algebraic groups over local fields (22E50)

Related Items (6)

On the classification of irreducible representations of affine Hecke algebras with unequal parameters ⋮ Degenerate principal series for even-orthogonal groups ⋮ Theta lifts of generic representations: the case of odd orthogonal groups ⋮ Degenerate principal series representations for quaternionic unitary groups ⋮ Jacquet modules and the Langlands classification ⋮ On supports of induced representations for \(p\)-adic special orthogonal and general spin groups

Cites Work

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• Some remarks on degenerate principal series
• L-indistinguishability and R groups for the special linear group
• The Langlands quotient theorem for p-adic groups
• On reducibility of parabolic induction
• Langlands classification for real Lie groups with reductive Lie algebra
• Structure arising from induction and Jacquet modules of representations of classical \(p\)-adic groups
• Induced representations of reductive ${\germ p}$-adic groups. I
• Some results on the admissible representations of non-connected reductive p-adic groups
• Reducibility for Non-Connected p-Adic Groups, With G° Of Prime Index
• Degenerate principal series for symplectic and odd-orthogonal groups

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