The structure of the 2-Sylow subgroup of \(K_ 2({\mathfrak o})\). II

DOI10.1007/BF00536979zbMath0644.12003OpenAlexW2734382102MaRDI QIDQ1102325

Manfred Kolster

Publication date: 1987

Published in: \(K\)-Theory (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf00536979

zbMATH Keywords

Iwasawa theoryring of integerstotally real number fieldGalois descentSylow subgroup of \(K_ 2\)

Mathematics Subject Classification ID

Cyclotomic extensions (11R18) (K)-theory of global fields (11R70) Totally real fields (11R80)

Related Items

Tame kernels of cubic cyclic fields ⋮ A cohomological study of the 2-primary part of \(K_2{\mathcal O})\) ⋮ \(K_ 2\) of rings of algebraic integers ⋮ An idelic approach to the wild kernel

Cites Work

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• \(K_ 2\)-analogs of Hasse's norm theorems
• The structure of the 2-Sylow-subgroup of \(K_ 2({\mathfrak o})\). I
• Torsion in \(K_ 2\) of fields
• Relations between \(K_2\) and Galois cohomology
• On \(\mathbb Z_{\ell}\)-extensions of algebraic number fields
• On \(K_2\) and some classical conjectures in algebraic number theory
• On Cohomology Groups of Units for Z p -Extensions
• Introduction to Algebraic K-Theory. (AM-72)