Arithmetische Theorie der Normalkörper von 2-Potenzgrad mit Diedergruppe. (Arithmetic theory of normal fields of 2-power degree with dihedral group)
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Publication:2550046
DOI10.1016/0022-314X(71)90012-6zbMath0229.12006MaRDI QIDQ2550046
Publication date: 1971
Published in: Journal of Number Theory (Search for Journal in Brave)
Related Items (11)
Discriminant of the normal closure of a dihedral quartic field ⋮ Körper, über denen alle algebraischen Erweiterungen der Kummer'schen Theorie genügen ⋮ An Artin character and representations of primes by binary quadratic forms ⋮ Class number calculation and elliptic unit. II: Quartic case ⋮ An Artin character and representations of primes by binary quadratic forms. II ⋮ On the prime density of Lucas sequences ⋮ The embedding problem and representation of prime powers by ambiguous classes of quadratic forms of discriminant \(-2^{2s}qr\) ⋮ Representation of primes by binary quadratic forms of discriminant –256q and –128q ⋮ An Artin character and representations of primes by binary quadratic forms. III ⋮ A note on \(\ell\)-class groups of certain algebraic number fields ⋮ Konstruktion von Klassenkörpern und Potenzrestkriterien für quadratische Einheiten
Cites Work
- Die Arithmetik in Zahlkörpern, deren zugehörige Galoissche Körper spezielle metabelsche Gruppen besitzen, auf klassenkörpertheoretischer Grundlage
- Einseinheitengruppen und prime Restklassengruppen in quadratischen Zahlkörpern. (One-unit groups and prime residue class groups in quadratic number fields)
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