Class Numbers of Totally Imaginary Quadratic Extensions of Totally Real Fields
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Publication:4777401
DOI10.2307/1996078zbMath0289.12010OpenAlexW4230853159MaRDI QIDQ4777401
Publication date: 1973
Full work available at URL: https://doi.org/10.2307/1996078
Quadratic extensions (11R11) Class numbers, class groups, discriminants (11R29) Totally real fields (11R80)
Related Items (7)
On the class number one problem for non-normal quartic CM-fields ⋮ On the number of integral ideals in a number field ⋮ Irreducibility criteria of Schur-type and Pólya-type ⋮ The class number one problem for some non-abelian normal CM-fields ⋮ On the irreducibility of a class of polynomials. III ⋮ Counting ideals in ray classes ⋮ Unconditional explicit Mertens' theorems for number fields and Dedekind zeta residue bounds
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- Negative discriminant of binary quadratic forms with one class in each genus
- On the class numbers of totally imaginary quadratic extensions of totally real fields
- Relative Imaginary Quadratic Fields of Class Number 1 or 2
- On Dirichlet's L Functions
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