Results 31 to 40 of about 99 (93)
The values of zeta functions composed by the Hurwitz and periodic zeta functions at integers
Abstract For $$s \in {\mathbb {C}}$$ s ∈ C
openaire +2 more sources
The mixed joint functional independence of the Riemann zeta-and periodic Hurwitz zeta-functions
The functional independence of zeta-functions is an interesting nowadays problem. This problem comes back to D. Hilbert. In 1900, at the International Congress of Mathematicians in Paris, he conjectured that the Riemman zeta-function does not satisfy any algebraic-differential equation. This conjecture was solved by A. Ostrowski. In 1975, S.M.
KAˇCINSKAIT˙E ROMA +1 more
openaire +1 more source
Universality theorems for the periodic Hurwitz zeta-function
Periodinė Hurvico dzeta funcija yra klasikinės Hurvico dzeta funkcijos apibendrinimas. Ji yra apibrėžiama priklausoma nuo parametro Dirichlė eilute su periodiniais koeficientais. Disertacijoje yra gautos teoremos apie plačios analizinių funkcijų klasės aproksimavimą periodinės Hurvico dzeta funkcijos postūmiais.
openaire +1 more source
On Behind the Physics of the Thermoelectricity of Topological Insulators. [PDF]
Baldomir D, Faílde D.
europepmc +1 more source
Biofouling of Polyamide Membranes: Fouling Mechanisms, Current Mitigation and Cleaning Strategies, and Future Prospects. [PDF]
Kucera J.
europepmc +1 more source
Spectroscopic signatures of ozone at the air-water interface and photochemistry implications. [PDF]
Anglada JM +3 more
europepmc +1 more source
We obtain a joint universality theorem on the approximation of a collection of analytic functions by a collection of shifts L-functions from the Selberg class and periodic Hurwitz zeta ...
Balčiūnas, Aidas +2 more
openaire +2 more sources
The effects of linkage on comparative estimators of selection. [PDF]
Chan CH, Hamblin S, Tanaka MM.
europepmc +1 more source
Value distribution of Lerch and periodic Hurwitz Zeta-functions
In this dissertation the Lerch zeta-function, its derivative and the periodic Hurwitz zeta-function are studied. These functions are generalizations of the famous Riemann zeta-function. To get better understanding of the zero and a-value distribution of the periodic Hurwitz zeta-function we find the asymptotic formula for the number of nontrivial zeros
openaire +1 more source
Summary: In [Math. USSR, Izv. 9, 443--453 (1976; Zbl 0333.30023)], a Russian mathematician \textit{S. M. Voronin} discovered the universality property of the Riemann zeta-function \(\zeta(s), s=\sigma+it\). Roughly speaking, this means that analytic functions from a wide class can be approximated uniformly on compact subsets of the strip \(\{s\in ...
openaire +2 more sources

