Results 101 to 110 of about 5,905,142 (136)

A discrete universality Theorem for periodic Hurwitz zeta-functions

Чебышевский сборник, 2016
LAURINCIKAS ANTANAS, MOCHOV DMITRIJ
openaire   +1 more source

On joint universality for the zeta-functions of newforms and periodic Hurwitz zeta-functions (Functions in Number Theory and Their Probabilistic Aspects)

On joint universality for the zeta-functions of newforms and periodic Hurwitz zeta-functions (Functions in Number Theory and Their Probabilistic Aspects)
openaire   +1 more source

Some of the next articles are maybe not open access.

Related searches:

Universality of the periodic Hurwitz zeta-function

Integral Transforms and Special Functions, 2006
In this article, the universality in the Voronin sense for the Hurwitz zeta-function with periodic coefficients is proved.
A Laurincikas
exaly   +2 more sources

The joint universality for periodic Hurwitz zeta-functions

Analysis (Germany), 2006
We prove a joint universality theorem for the Hurwitz zeta-functions with periodic coefficients.
Antanas Laurincikas
exaly   +2 more sources

The discrete universality of the periodic Hurwitz zeta function

Integral Transforms and Special Functions, 2009
The periodic Hurwitz zeta function , s=σ+it, 0 1, by and by analytic continuation elsewhere. Here {a m } is a periodic sequence of complex numbers. In this paper, a discrete universality theorem for the function with a transcendental parameter α is proved.
A Laurincikas
exaly   +2 more sources

On joint universality of periodic Hurwitz zeta-functions

Lithuanian Mathematical Journal, 2008
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
A Laurincikas
exaly   +2 more sources

A joint universality theorem for periodic Hurwitz zeta-functions. II

Lithuanian Mathematical Journal, 2009
The aim of this paper is to prove a joint universality theorem for the functions \(\zeta(s, \alpha_1; \mathfrak A_1), \ldots,\) \(\zeta(s, \alpha_r; \mathfrak A_r)\) without using the hypothesis on the rank of the matrix \(A\) [\textit{A. Javtokas} and the first author [Bull. Aust. Math. Soc. 78, No. 1, 13--33 (2008; Zbl 1228.11136)]. Let \[ L(\alpha_1,
A Laurincikas
exaly   +2 more sources