Zur Geometrie des binären Formennetzes fünfter Ordnung
On the Analytic Continuation of Rank One Eisenstein Series.
Die Güte der Lp-Approximation durch Kantorovic-Polynome.
Ein metrischer Satz der C-Gleichverteilung.
Quantitative aspects of non-unique factorization: A general theory with applications to algebraic function fields.
The Piltz divisor problem in number fields: An improved lower bound by Soundararajan's method
On the number of primitive λ-roots
Asymptotic stability for sets of polynomials
We introduce the concept of asymptotic stability for a set of complex functions analytic around the origin, implicitly contained in an earlier paper of the first mentioned author (“Finite group actions and asymptotic expansion of ", Combinatorica 17 (1997), 523 – 554). As a consequence of our main result we find that the collection of entire functions with the set of all real polynomials satisfying Hayman’s condition is asymptotically stable. This answers a question raised in loc. cit.
Character theory of symmetric groups, analysis of long relators, and random walks.
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