Philippe Lebacque, Alexey Zykin
Published 2009-03-18Version 1
We prove a formula for the limit of logarithmic derivatives of zeta functions in families of global fields with an explicit error term. This can be regarded as a rather far reaching generalization of the explicit Brauer-Siegel theorem both for number fields and function fields.
Value-Distribution of Logarithmic Derivatives of Quadratic Twists of Automorphic $L$-functions
On 2-dimensional 2-adic Galois representations of local and global fields
Remarks on zeta functions and K-theory over F1
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