Tame kernels of non-abelian Galois extensions of number fields of degree \(q^3\)

DOI10.7169/facm/2014.51.2.6zbMath1358.11128OpenAlexW2035390808MaRDI QIDQ481396

Qianqian Cui, Haiyan Zhou

Publication date: 12 December 2014

Published in: Functiones et Approximatio. Commentarii Mathematici (Search for Journal in Brave)

Full work available at URL: https://projecteuclid.org/euclid.facm/1417010857

zbMATH Keywords

tame kernelsnon-abelian extensions of number fields

Mathematics Subject Classification ID

Separable extensions, Galois theory (12F10) (K)-theory of global fields (11R70)

Cites Work

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• The tame kernel of multi-cyclic number fields
• Class fields of abelian extensions of \(\mathbb Q\)
• The 2-Sylow subgroup of \(K_{2} O_{F}\) for number fields \(F\)
• The Iwasawa conjecture for totally real fields
• Odd parts of tame kernels of dihedral extensions
• Tame kernels of cubic cyclic fields
• A Relation Between the 2-Primary Parts of the Main Conjecture and the Birch-Tate-Conjecture
• On the p-rank of the tame kernel of algebraic number fields.
• Tame and wild kernels of quadratic imaginary number fields
• On realizability of $p$-groups as Galois groups
• Tame kernels of cubic cyclic fields
• The 2-Sylow subgroups of the tame kernel of imaginary quadratic fields
• The 4-rank of $K₂O_F$ for real quadratic fields F
• Tame kernels and second regulators of number fields and their subfields

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