David W. Farmer, S. M. Gonek, C. P. Hughes
Published 2005-06-11, updated 2006-08-03Version 3
We conjecture the true rate of growth of the maximum size of the Riemann zeta function and other $L$-functions. We support our conjecture using arguments from random matrix theory, conjectures for moments of $L$-functions, and also by assuming a random model for the primes.
Comments: Final version. To appear in Crelle
Random Matrix Theory and the Fourier Coefficients of Half-Integral Weight Forms
On a conjecture of Kimoto and Wakayama
The Cohen-Lenstra heuristics, moments and $p^j$-ranks of some groups
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