Distribution of Values of zeta and L-functions (1 of 3)
Date:Thu, Jun 2, 2011
Location:PIMS, University of Calgary
Conference:Analytic Aspects of L-functions and Applications to Number Theory
CRG:L-functions and Number Theory (2010-2013)
I will discuss the distribution of values of zeta and L-functions when restricted to the right of the critical line. Here the values are well understood by probabilistic models involving “random Euler products”. This fails on the critical line, and the L-values here have a different flavor here with Selberg’s theorem on log normality being a representative result.This lecture is part of a series of 3
You are missing some Flash content that should appear here! Perhaps your browser cannot display it, or maybe it did not initialize correctly.