Representation of primes by binary quadratic forms of discriminant –256q and –128q
From MaRDI portal
Publication:4202641
DOI10.1017/S0017089500009824zbMath0783.11018MaRDI QIDQ4202641
Publication date: 14 March 1994
Published in: Glasgow Mathematical Journal (Search for Journal in Brave)
Quadratic forms over global rings and fields (11E12) Class field theory (11R37) Primes represented by polynomials; other multiplicative structures of polynomial values (11N32)
Related Items (2)
Representation of prime powers in arithmetical progressions by binary quadratic forms. ⋮ The embedding problem and representation of prime powers by ambiguous classes of quadratic forms of discriminant \(-2^{2s}qr\)
Cites Work
- On the representation theory for full decomposable forms
- An Artin character and representations of primes by binary quadratic forms. II
- A classical invitation of algebraic numbers and class fields. With two appendices by Olga Taussky: ``Artin's 1932 Göttingen lectures on class field theory and ``Connections between algebraic number theory and integral matrices.
- 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)
- Geschlechtertheorie der Ringklassenkörper.
This page was built for publication: Representation of primes by binary quadratic forms of discriminant –256q and –128q
