arXiv:1603.07436 [math.NT]AbstractReferencesReviewsResources
On the value-distribution of the difference between logarithms of two symmetric power $L$-functions
Kohji Matsumoto, Yumiko Umegaki
Published 2016-03-24Version 1
We consider the value distribution of the difference between logarithms of two symmetric power $L$-functions at $s=\sigma > 1/2$. We prove that certain averages of those values can be written as integrals involving a density function which is constructed explicitly.
Comments: 36 pages
Categories: math.NT
Related articles: Most relevant | Search more
arXiv:2209.11918 [math.NT] (Published 2022-09-24)
On the value-distribution of the logarithms of symmetric power L-functions in the level aspect
arXiv:2205.00601 [math.NT] (Published 2022-05-02)
On the value-distribution of the logarithms of symmetric square L-functions in the level aspect
arXiv:1703.08344 [math.NT] (Published 2017-03-24)
On the coefficients of symmetric power $L$-functions