Dedekind sums with characters and class numbers of imaginary quadratic fields
Defects of Cusp Singularities.
Definite arithmetische Gruppen.
Definite binary quadratic forms with class number one
Definite quaternion orders of class number one
Deformations of Galois representations arising from degenerate extensions
Degeneration of polylogarithms and special values of -functions for totally real fields.
D-elliptic sheaves and the Langlands correspondence.
Demuskin Groups of Rank N0 as absolute Galois Groups.
Densities for 3-class ranks in certain cubic extensions.
Densities for 3-class ranks of pure cubic fields
Densities for certain -ranks in cyclic fields of degree
Densities of 4-ranks of K₂(𝒪)
Density modulo 1 in local fields
Density of discriminants of cubic extensions.
Density of some sequences modulo 1
Recently, Cilleruelo, Kumchev, Luca, Rué and Shparlinski proved that for each integer a ≥ 2 the sequence of fractional parts is everywhere dense in the interval [0,1]. We prove a similar result for all Pisot numbers and Salem numbers α and show that for each c > 0 and each sufficiently large N, every subinterval of [0,1] of length contains at least one fractional part Q(αⁿ)/n, where Q is a nonconstant polynomial in ℤ[z] and n is an integer satisfying 1 ≤ n ≤ N.
Density results for the 2-classgroups of imaginary quadratic fields.
Der 4-Werte-Satz in der Zahlentheorie
Der Cebotarev'sche Dichtigkeitssatz und ein Analogon zum Dirichlet'schen Primzahlsatz für algebraische Funktionenkörper.
Der Definitionskörper für den Zerfall einer abelschen Varietät mit komplexer Multiplikation.