The Lindelof Hypothesis for almost all Hurwitz's Zeta-Functions holds True

2007/11/23 by Masumi Nakajima, Nakajima, Masumi
Mathematics · #11M06 #11M26 #11M35 #60F15 #FOS: Mathematics #General Mathematics (math.GM) #math.GM #msc:11M06 #msc:11M26 #msc:11M35 #msc:60F15

paper · pdf · doi:10.48550/arxiv.0711.3784

16 pages.

arxiv created 2010/03/20 · arxiv updated 2010/03/23

Abstract

By Probability theory, that is, by a kind of quasi-law of the iterated logarithm, we prove the title claim.

Related

• A proof of Lindelöf's hypothesis
• Proof of the strong Linderlof hypothesis
• Lindelöf's hypothesis is true and Riemann's one is not
• Relations among the Riemann zeta and Hurwitz zeta functions as well as their products
• A novel approach to the Lindelöf hypothesis