@article{oai:nagoya.repo.nii.ac.jp:00028255,
author = {Matsumoto, Kohji and Umegaki, Yumiko},
journal = {Journal of Number Theory},
month = {May},
note = {The Bohr–Jessen limit theorem is a probabilistic limit theorem on the value-distribution of the Riemann zeta-function in the critical strip. Moreover their limit measure can be written as an integral involving a certain density function. The existence of the limit measure is now known for a quite general class of zeta-functions, but the integral expression has been proved only for some special cases (such as Dedekind zeta-functions). In this paper we give an alternative proof of the existence of the limit measure for a general setting, and then prove the integral expression, with an explicitly constructed density function, for the case of automorphic L-functions attached to primitive forms with respect to congruence subgroups Γ0(N)., ファイル公開：2021-05-01},
pages = {176--199},
title = {On the density function for the value-distribution of automorphic L-functions},
volume = {198},
year = {2019}
}