Konstruktion von Klassenkörpern und Potenzrestkriterien für quadratische Einheiten
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Publication:1071807
DOI10.1007/BF01168487zbMath0586.12008OpenAlexW2914437002MaRDI QIDQ1071807
Publication date: 1986
Published in: Manuscripta Mathematica (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/155123
binary quadratic formsquadratic fieldfundamental unitray class fieldhigher residuacityoctic residuacityquartic residuacity
Quadratic extensions (11R11) Class field theory (11R37) Power residues, reciprocity (11A15) General binary quadratic forms (11E16)
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Cites Work
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- Divisibility by 16 of class number of quadratic fields whose 2-class groups are cyclic
- A propos des équations antipelliennes
- Über den 4-Rank der Klassengruppe quadratischer Zahlkörper
- An Artin character and representations of primes by binary quadratic forms. III
- On the quartic character of certain quadratic units and the representation of primes by binary quadratic forms
- The quartic characters of certain quadratic units
- An Artin character and representations of primes by binary quadratic forms. II
- Divisibility by 8 of the class number of quadratic fields whose 2-class group is cyclic, and biquadratic reciprocity
- Einseinheitengruppen und prime Restklassengruppen in quadratischen Zahlkörpern. (One-unit groups and prime residue class groups in quadratic number fields)
- Arithmetische Theorie der Normalkörper von 2-Potenzgrad mit Diedergruppe. (Arithmetic theory of normal fields of 2-power degree with dihedral group)
- Parametric form of an eight class field
- Sur le 2-groupe des classes d'idéaux des corps quadratiques.
- On the quartic character of quadratic units.
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