Abstract
We give a new type of mixed discrete joint universality properties, which is satisfied by a wide class of zeta-functions. We study the universality for a certain modification of Matsumoto zeta-functions $\varphi_h(s)$ and a collection of periodic Hurwitz zeta-functions $\zeta(s,\alpha;\mathfrak{B})$ under the condition that the common difference of arithmetical progression $h \gt 0$ is such that $\exp \big\{ \frac{2\pi}{h} \big\}$ is a rational number and parameter $\alpha$ is a transcendental number.
Citation
Roma Kačinskaitė. Kohji Matsumoto. "The Discrete Case of the Mixed Joint Universality for a Class of Certain Partial Zeta-functions." Taiwanese J. Math. 25 (4) 647 - 663, August, 2021. https://doi.org/10.11650/tjm/210201
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