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- Equivariant_L-function abstract "In algebraic number theory, an equivariant Artin L-function is a function associated to a finite Galois extension of global fields created by packaging together the various Artin L-functions associated with the extension. Each extension has many traditional Artin L-functions associated with it, corresponding to the characters of representations of the Galois group. By contrast, each extension has a unique corresponding equivariant L-function.Equivariant L-functions have become increasingly important as a wide range of conjectures and theorems in number theory have been developed around them. Among these are the Brumer–Stark conjecture, the Coates-Sinnott conjecture, and a recently developed equivariant version of the main conjecture in Iwasawa theory.".
- Equivariant_L-function wikiPageID "20560838".
- Equivariant_L-function wikiPageRevisionID "475037868".
- Equivariant_L-function hasPhotoCollection Equivariant_L-function.
- Equivariant_L-function subject Category:Algebraic_number_theory.
- Equivariant_L-function subject Category:Field_theory.
- Equivariant_L-function subject Category:Zeta_and_L-functions.
- Equivariant_L-function comment "In algebraic number theory, an equivariant Artin L-function is a function associated to a finite Galois extension of global fields created by packaging together the various Artin L-functions associated with the extension. Each extension has many traditional Artin L-functions associated with it, corresponding to the characters of representations of the Galois group.".
- Equivariant_L-function label "Equivariant L-function".
- Equivariant_L-function sameAs m.051_fj1.
- Equivariant_L-function sameAs Q5384737.
- Equivariant_L-function sameAs Q5384737.
- Equivariant_L-function wasDerivedFrom Equivariant_L-function?oldid=475037868.
- Equivariant_L-function isPrimaryTopicOf Equivariant_L-function.