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Displaying 41 – 48 of 48

Annihilators for the class group of a cyclic field of prime power degree

C. Greither, R. Kučera (2004)

Acta Arithmetica

Annihilators of the class group of a compositum of quadratic fields

Jan Herman (2013)

Archivum Mathematicum

This paper is devoted to a construction of new annihilators of the ideal class group of a tamely ramified compositum of quadratic fields. These annihilators are produced by a modified Rubin’s machinery. The aim of this modification is to give a stronger annihilation statement for this specific type of fields.

Arithmetic of block monoids

Wolfgang Alexander Schmid (2004)

Mathematica Slovaca

Arithmetic of non-principal orders in algebraic number fields

Andreas Philipp (2010)

Actes des rencontres du CIRM

Let $R$ be an order in an algebraic number field. If $R$ is a principal order, then many explicit results on its arithmetic are available. Among others, $R$ is half-factorial if and only if the class group of $R$ has at most two elements. Much less is known for non-principal orders. Using a new semigroup theoretical approach, we study half-factoriality and further arithmetical properties for non-principal orders in algebraic number fields.

Displaying 41 – 48 of 48

Annihilators for the class group of a cyclic field of prime power degree

Annihilators of the class group of a compositum of quadratic fields

Arithmetic of block monoids

Arithmetic of non-principal orders in algebraic number fields

Arithmetical characterizations of divisor class groups. II.

Arithmetik in Frobeniuserweiterungen.

Arithmetische Eigenschaften hyperbolischer Klassen elliptischer Modulgruppen.

Artin's conjecture in algebraic number fields and a related question concerning units

Currently displaying 41 – 48 of 48