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- Langlands–Deligne_local_constant abstract "In mathematics, the Langlands–Deligne local constant (or local Artin root number up to an elementary function of s) is an elementary function associated with a representation of the Weil group of a local field. The functional equation L(ρ,s) = ε(ρ,s)L(ρ∨,1−s)of an Artin L-function has an elementary function ε(ρ,s) appearing in it, equal to a constant called the Artin root number times an elementary real function of s, and Langlands discovered that ε(ρ,s) can be written in a canonical way as a productε(ρ,s) = Π ε(ρv, s, ψv)of local constants ε(ρv, s, ψv) associated to primes v.Tate proved the existence of the local constants in the case that ρ is 1-dimensional in Tate's thesis.Dwork (1956) proved the existence of the local constant ε(ρv, s, ψv) up to sign.The original proof of the existence of the local constants by Langlands (1970) used local methods and was rather long and complicated, and never published. Deligne (1973) later discovered a simpler proof using global methods.".
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- Langlands–Deligne_local_constant wikiPageID "32103592".
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- Langlands–Deligne_local_constant wikiPageOutDegree "14".
- Langlands–Deligne_local_constant wikiPageRevisionID "639752535".
- Langlands–Deligne_local_constant wikiPageWikiLink Academic_Press.
- Langlands–Deligne_local_constant wikiPageWikiLink American_Journal_of_Mathematics.
- Langlands–Deligne_local_constant wikiPageWikiLink Artin_L-function.
- Langlands–Deligne_local_constant wikiPageWikiLink Artin_root_number.
- Langlands–Deligne_local_constant wikiPageWikiLink Brauers_theorem_on_induced_characters.
- Langlands–Deligne_local_constant wikiPageWikiLink Category:Class_field_theory.
- Langlands–Deligne_local_constant wikiPageWikiLink Category:Representation_theory.
- Langlands–Deligne_local_constant wikiPageWikiLink Category:Zeta_and_L-functions.
- Langlands–Deligne_local_constant wikiPageWikiLink Inventiones_Mathematicae.
- Langlands–Deligne_local_constant wikiPageWikiLink Local_field.
- Langlands–Deligne_local_constant wikiPageWikiLink Springer-Verlag.
- Langlands–Deligne_local_constant wikiPageWikiLink Springer_Science+Business_Media.
- Langlands–Deligne_local_constant wikiPageWikiLink Tates_thesis.
- Langlands–Deligne_local_constant wikiPageWikiLink Weil_group.
- Langlands–Deligne_local_constant wikiPageWikiLinkText "Langlands–Deligne local constant".
- Langlands–Deligne_local_constant wikiPageWikiLinkText "local ε-factor".
- Langlands–Deligne_local_constant first "R.".
- Langlands–Deligne_local_constant hasPhotoCollection Langlands–Deligne_local_constant.
- Langlands–Deligne_local_constant id "a/a120270".
- Langlands–Deligne_local_constant last "Perlis".
- Langlands–Deligne_local_constant title "Artin root numbers".
- Langlands–Deligne_local_constant wikiPageUsesTemplate Template:Citation.
- Langlands–Deligne_local_constant wikiPageUsesTemplate Template:Harvtxt.
- Langlands–Deligne_local_constant wikiPageUsesTemplate Template:L-functions-footer.
- Langlands–Deligne_local_constant wikiPageUsesTemplate Template:Springer.
- Langlands–Deligne_local_constant subject Category:Class_field_theory.
- Langlands–Deligne_local_constant subject Category:Representation_theory.
- Langlands–Deligne_local_constant subject Category:Zeta_and_L-functions.
- Langlands–Deligne_local_constant comment "In mathematics, the Langlands–Deligne local constant (or local Artin root number up to an elementary function of s) is an elementary function associated with a representation of the Weil group of a local field.".
- Langlands–Deligne_local_constant label "Langlands–Deligne local constant".
- Langlands–Deligne_local_constant sameAs m.0gw_hzy.
- Langlands–Deligne_local_constant sameAs Q6486191.
- Langlands–Deligne_local_constant sameAs Q6486191.
- Langlands–Deligne_local_constant wasDerivedFrom Langlands–Deligne_local_constant?oldid=639752535.
- Langlands–Deligne_local_constant isPrimaryTopicOf Langlands–Deligne_local_constant.