Discriminants of algebraic number fields

DOI10.1007/BF01180469zbMath0098.03303OpenAlexW193305049MaRDI QIDQ773546

Albrecht Froehlich

Publication date: 1960

Published in: Mathematische Zeitschrift (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/169866

zbMATH Keywords

number fields, function fields.

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Twists of the Iwasawa-Tate zeta function ⋮ Radical Modules over a Dedekind Domain ⋮ Cyclic Extensions Without Relative Integral Bases ⋮ Elasticity of factorizations in atomic monoids and integral domains ⋮ Realizable classes and embedding problems ⋮ Discriminants and module invariants over a Dedekind domain ⋮ Diskriminanten von Galoiserweiterungen kommutativer Ringe ⋮ On integral bases in relative quadratic extensions ⋮ Realizability of two-dimensional linear groups over rings of integers of algebraic number fields. ⋮ Resolvents and trace form ⋮ Weierstrass equations and the minimal discriminant of an elliptic curve ⋮ Les discriminants quadratiques et la congruence de Stickelberger ⋮ Invariants of the trace-form of a number field ⋮ On a theorem of Hecke in number fields and function fields ⋮ Representations of algebraic integers by binary quadratic forms and norm forms from full modules of extension fields ⋮ Ideals in an extension field as modules over the algebraic integers in a finite number field ⋮ Finite groups over arithmetical rings and globally irreducible representations. ⋮ Global restrictions on ramification in number fields

Cites Work

• Ideals in an extension field as modules over the algebraic integers in a finite number field
• On Integral Bases
• Unnamed Item

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