Original Articles

ABOUT THE ABSCISSA OF CONVERGENCE OF THE ZETA FUNCTION OF A MULTIPLICATIVE ARITHMETICAL SEMIGROUP

Published in: Quaestiones Mathematicae
Volume 24 , issue 3, pages: 363–371

DOI: 10.1080/16073606.2001.9639225

Author(s): Richard Warlimont, South Africa,

Keywords: 11N45,

Download full text Get new issue alerts

Abstract

Let (G, || ″ ||) be a multiplicative arithmetical semigroup in John Knopf-macher's sense with F(x), G(x) denoting the number of all elements, prime elements of G with norm || ≤ x.

« ABOUT THE RADIUS OF CONVERGENCE OF THE ZETA FUNCTION OF AN ADDITIVE ARITHMETICAL SEMIGROUP

ARITHMETICALLY RELATED IDEAL TOPOLOGIES AND THE INFINITUDE OF PRIMES »

Original Articles

ABOUT THE ABSCISSA OF CONVERGENCE OF THE ZETA FUNCTION OF A MULTIPLICATIVE ARITHMETICAL SEMIGROUP

Abstract

Get new issue alerts for Quaestiones Mathematicae

Latest news

Latest articles