Euler Systems. (AM-147), Volume 147 /

One of the most exciting new subjects in Algebraic Number Theory and Arithmetic Algebraic Geometry is the theory of Euler systems. Euler systems are special collections of cohomology classes attached to p-adic Galois representations. Introduced by Victor Kolyvagin in the late 1980s in order to bound...

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Détails bibliographiques
Auteur principal: Rubin, Karl (Auteur)
Format: Électronique eBook
Langue:Inglés
Publié: Chichester, England : Princeton University Press, 2000.
Collection:Book collections on Project MUSE.
Sujets:
p-adic numbers.
Algebraic number theory.
MATHEMATICS > Number Theory.
MATHEMATICS > Algebra > Intermediate.
Nombres p-adiques.
Theorie algebrique des nombres.
Electronic books.
Accès en ligne:Texto completo
Description
Résumé:One of the most exciting new subjects in Algebraic Number Theory and Arithmetic Algebraic Geometry is the theory of Euler systems. Euler systems are special collections of cohomology classes attached to p-adic Galois representations. Introduced by Victor Kolyvagin in the late 1980s in order to bound Selmer groups attached to p-adic representations, Euler systems have since been used to solve several key problems. These include certain cases of the Birch and Swinnerton-Dyer Conjecture and the Main Conjecture of Iwasawa Theory. Because Selmer groups play a central role in Arithmetic Algebraic.
Description matérielle:1 online resource.
ISBN:9781400865208

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