Density of discriminants of cubic extensions.
Density results for the 2-classgroups of imaginary quadratic fields.
Der Cebotarev'sche Dichtigkeitssatz und ein Analogon zum Dirichlet'schen Primzahlsatz für algebraische Funktionenkörper.
Dichte von Frobeniuskörpern bei fixiertem Kernkörper.
Die Primteilerdichte von ganzzahligen Polynomen.
Die Primteilerdichte von ganzzahligen Polynomen. I.
Die Primteilerdichte von ganzzahligen Polynomen. III.
Die Verteilung der Primteiler von Polynomen auf Restklassen. I.
Die Verteilung der Primteiler von Polynomen auf Restklassen. II.
Distribution of values of Hecke characters of infinite order
We show that the number of primes of a number field K of norm at most x, at which the local component of an idele class character of infinite order is principal, is bounded by O(x exp(-c√(log x))) as x → ∞, for some absolute constant c > 0 depending only on K.
Distributions de Frobénius
Distributions on Rational Function Fields.
Divisibilité de certaines fonctions arithmétiques
Eine Anwendung der Selbergschen Siebmethode in algebraischen Zahlkörpern
Eine neue Art von Zetaf unktionen und ihre Beziehungen zur Ver-teilung der Primzahlen
Enumerating quartic dihedral extensions of with signatures
In a previous paper, we have given asymptotic formulas for the number of isomorphism classes of -extensions with discriminant up to a given bound, both when the signature of the extensions is or is not specified. We have also given very efficient exact formulas for this number when the signature is not specified. The aim of this paper is to give such exact formulas when the signature is specified. The problem is complicated by the fact that the ray class characters which appear are not all genus characters....
Equidistribution of Frobenius classes and the volumes of tubes
Fonctions L et représentation simultanée d'un nombre premier par plusieurs formes quadratiques
Frobenius distributions for real quadratic orders
We present a density result for the norm of the fundamental unit in a real quadratic order that follows from an equidistribution assumption for the infinite Frobenius elements in the class groups of these orders.
Generalised Mertens and Brauer-Siegel theorems