johan anderson - Disproof of some conjectures of K.Ramachandra

hrj:137 - Hardy-Ramanujan Journal, January 1, 1999, Volume 22 - 1999 - https://doi.org/10.46298/hrj.1999.137
Disproof of some conjectures of K.RamachandraArticle

Authors: johan anderson

    In a recent paper K. Ramachandra states some conjectures, and gives consequences in the theory of the Riemann zeta function. In this paper we will present two different disproofs of them. The first will be an elementary application of the Szasz-Münto theorem. The second will depend on a version of the Voronin universality theorem, and is also slightly stronger in the sense that it disproves a weaker conjecture. An elementary (but more complicated) disproof has been given by Rusza-Lazkovich.


    Volume: Volume 22 - 1999
    Published on: January 1, 1999
    Imported on: March 3, 2015
    Keywords: Titchmarsh series,Dirichlet series,[MATH] Mathematics [math]

    Consultation statistics

    This page has been seen 211 times.
    This article's PDF has been downloaded 308 times.