arXiv · 1905.06078
Jacob's ladders and infinite set of transmutations of asymptotic complete hybrid formula on level curves in Gauss' plane
Abstract
In this paper we have obtained new phenomenon lying in the following: every fixed asymptotic complete hybrid formula (we call it as mother formula) generates infinite set of new formulas (transmutations) such that every new formula expresses a close binding between some subset of $\{|\zeta(s)|\}$ and subset of moduli of certain integral and meromorphic functions.
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Jan Moser. 2019-05-15. Jacob's ladders and infinite set of transmutations of asymptotic complete hybrid formula on level curves in Gauss' plane. https://arxiv.org/abs/1905.06078
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