CONTRIBUTIONS TO ABSTRACT ANALYTIC NUMBER THEORY
From MaRDI portal
Publication:4531630
DOI10.1080/16073606.2001.9639220zbMath1032.11041OpenAlexW2093547997MaRDI QIDQ4531630
Publication date: 9 June 2002
Published in: Quaestiones Mathematicae (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/16073606.2001.9639220
Asymptotic results on arithmetic functions (11N37) Arithmetic functions; related numbers; inversion formulas (11A25) Generalized primes and integers (11N80)
Cites Work
- Unnamed Item
- Unnamed Item
- Mean-value theorems in arithmetic semigroups
- Charakterisierung der additiven, fast-geraden Funktionen
- Über Mittelwerte multiplikativer zahlentheoretischer Funktionen mehrerer Variablen
- Über benachbarte multiplikative Funktionen
- An application of Banach algebra techniques to multiplicative functions
- Ramanujan expansions revisited
- Two elementary proofs of Halász's theorem
- Arithmetical properties of finite rings and algebras, and analytic number theory. IV. Relative asymptotic enumeration and L-series.
- Arithmetical properties of finite rings and algebras, and analytical number theory. V. Categories and relative analytic number theory.
- Arithmetical properties of finite rings and algebras, and analytic number theory. VI. Maximum Orders of Magnitude.
- Arithmetical properties of finite rings and algebras, and analytic number theory. III. Finite modules and algebras over Dedekind domains.
- Über die Mittelwerte multiplikativer zahlentheoretischer Funktionen
- Elementare Beweise des Primzahlsatzes mit Restglied. II.
- Arithmetical properties of finite rings and algebras, and analytic number theory
- Multiplikative Funktionen mehrerer Variablen.
- Finite modules and algebras over Dedekind domains and analytic number theory
- Arithmetical properties of finite rings and algebras, and analytic number theory. II.
- Elementare Beweise des Primzahlsatzes mit Restglied. I.
- Tauberian theorems
This page was built for publication: CONTRIBUTIONS TO ABSTRACT ANALYTIC NUMBER THEORY
