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- Local_Langlands_conjectures abstract "In mathematics, the local Langlands conjectures, introduced by Langlands (1967, 1970), are part of the Langlands program. They describe a correspondence between the complex representations of a reductive algebraic group G over a local field F, and representations of the Langlands group of F into the L-group of G. This correspondence is not a bijection in general. The conjectures can be thought of as a generalization of local class field theory from abelian Galois groups to non-abelian Galois groups.".
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- Local_Langlands_conjectures wikiPageID "7676971".
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- Local_Langlands_conjectures wikiPageWikiLink (g,K)-module.
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- Local_Langlands_conjectures wikiPageWikiLink American_Mathematical_Society.
- Local_Langlands_conjectures wikiPageWikiLink Annals_of_Mathematics.
- Local_Langlands_conjectures wikiPageWikiLink Artin_reciprocity_law.
- Local_Langlands_conjectures wikiPageWikiLink Bernstein–Zelevinsky_classification.
- Local_Langlands_conjectures wikiPageWikiLink Category:Automorphic_forms.
- Local_Langlands_conjectures wikiPageWikiLink Category:Class_field_theory.
- Local_Langlands_conjectures wikiPageWikiLink Category:Conjectures.
- Local_Langlands_conjectures wikiPageWikiLink Category:Langlands_program.
- Local_Langlands_conjectures wikiPageWikiLink Category:Representation_theory_of_Lie_groups.
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- Local_Langlands_conjectures wikiPageWikiLink Galois_group.
- Local_Langlands_conjectures wikiPageWikiLink International_Mathematics_Research_Notices.
- Local_Langlands_conjectures wikiPageWikiLink Inventiones_Mathematicae.
- Local_Langlands_conjectures wikiPageWikiLink Langlands_classification.
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- Local_Langlands_conjectures wikiPageWikiLink Langlands–Deligne_local_constant.
- Local_Langlands_conjectures wikiPageWikiLink Local_class_field_theory.
- Local_Langlands_conjectures wikiPageWikiLink Mathematics.
- Local_Langlands_conjectures wikiPageWikiLink Princeton_University_Press.
- Local_Langlands_conjectures wikiPageWikiLink Springer_Science+Business_Media.
- Local_Langlands_conjectures wikiPageWikiLink Symplectic_group.
- Local_Langlands_conjectures wikiPageWikiLink Symplectic_similitude_group.
- Local_Langlands_conjectures wikiPageWikiLink Weil_group.
- Local_Langlands_conjectures wikiPageWikiLinkText "Local Langlands conjectures".
- Local_Langlands_conjectures wikiPageWikiLinkText "local Langlands conjectures".
- Local_Langlands_conjectures authorlink "Richard Taylor".
- Local_Langlands_conjectures first "Michael".
- Local_Langlands_conjectures first "Richard".
- Local_Langlands_conjectures last "Harris".
- Local_Langlands_conjectures last "Taylor".
- Local_Langlands_conjectures wikiPageUsesTemplate Template:Arxiv.
- Local_Langlands_conjectures wikiPageUsesTemplate Template:Citation.
- Local_Langlands_conjectures wikiPageUsesTemplate Template:Harv.
- Local_Langlands_conjectures wikiPageUsesTemplate Template:Harvs.
- Local_Langlands_conjectures wikiPageUsesTemplate Template:Harvtxt.
- Local_Langlands_conjectures year "2001".
- Local_Langlands_conjectures subject Category:Automorphic_forms.
- Local_Langlands_conjectures subject Category:Class_field_theory.
- Local_Langlands_conjectures subject Category:Conjectures.
- Local_Langlands_conjectures subject Category:Langlands_program.
- Local_Langlands_conjectures subject Category:Representation_theory_of_Lie_groups.
- Local_Langlands_conjectures subject Category:Zeta_and_L-functions.
- Local_Langlands_conjectures hypernym Part.
- Local_Langlands_conjectures type Group.
- Local_Langlands_conjectures type Conjecture.
- Local_Langlands_conjectures type Field.
- Local_Langlands_conjectures type Function.
- Local_Langlands_conjectures type Group.
- Local_Langlands_conjectures type Statement.
- Local_Langlands_conjectures type Statement.
- Local_Langlands_conjectures comment "In mathematics, the local Langlands conjectures, introduced by Langlands (1967, 1970), are part of the Langlands program. They describe a correspondence between the complex representations of a reductive algebraic group G over a local field F, and representations of the Langlands group of F into the L-group of G. This correspondence is not a bijection in general.".
- Local_Langlands_conjectures label "Local Langlands conjectures".
- Local_Langlands_conjectures sameAs Q6664175.
- Local_Langlands_conjectures sameAs m.0gy1sh8.
- Local_Langlands_conjectures sameAs Lokala_Langlandsförmodandena.
- Local_Langlands_conjectures sameAs Q6664175.
- Local_Langlands_conjectures wasDerivedFrom Local_Langlands_conjectures?oldid=698685291.
- Local_Langlands_conjectures isPrimaryTopicOf Local_Langlands_conjectures.