On discrete value distribution of certain compositions

Garbaliauskienė, Virginija; Karaliūnaitė, Julija; Macaitienė, Renata

doi:10.3846/mma.2019.003

Use this URL to cite this publication: https://hdl.handle.net/20.500.14911/124615

On discrete value distribution of certain compositions

Details

Publication Type (CRIS)

Straipsnis Web of Science ir Scopus duomenų bazėje / Article in Web of Science and Scopus database (S1)

Publication Type (eLABa)

Straipsnis Web of Science DB / Web of Science DB article (S1)

VILNIUS TECH Research Priorities and Topics

Fizinių, technologinių ir ekonominių procesų matematiniai modeliai / Mathematical models of physical, technological and economic processes (FM0101)

Lithuanian Intelligent Specialization

Nauji gamybos procesai, medžiagos ir technologijos / New production processes, materials and technologies (L104)

Author(s)

Author	Affiliation
Garbaliauskienė, Virginija	Šiaulių universitetas
Karaliūnaitė, Julija	Matematinio modeliavimo katedra / Department of Mathematical Modelling (1023)
Macaitienė, Renata	Šiaulių universitetas

Title

On discrete value distribution of certain compositions

[en]

Virginija Garbaliauskienė, Julija Karaliūnaitė, Renata Macaitienė

Is part of

Mathematical modelling and analysis

Published In

Year	Volume	Issue	Start Page	End Page
2019	24	1	34	42

Publisher

Vilnius : VGTU Press

Publisher (trusted)

VGTU Press

Referenced in Database(s)(DBs)

Science Citation Index Expanded (Web of Science)

Extent

p. 34-42

URI

URI	Access Rights
https://hdl.handle.net/20.500.14911/124615
https://journals.vgtu.lt/index.php/MMA/article/view/2441/5296	Viso teksto dokumentas (atviroji prieiga) / Full Text Document (Open Access)
https://doi.org/10.3846/mma.2019.003	Viso teksto dokumentas (atviroji prieiga) / Full Text Document (Open Access)

DOI

10.3846/mma.2019.003

Cited references

Science / Art Area

Gamtos mokslai / Natural Sciences (N)

Field of Science / Art

Matematika / Mathematics (N001)

Keywords (en)

Abstract (en)

In the paper, we obtain universality theorems and a lower estimate for the number of zeros for the composition F (ζ (s, α; a, b)), where F is an operator in the space of analytic functions satisfying the Lipschitz type condition, and ζ (s,α; a, b) is a collection consisting of periodic and periodic Hurwitz zeta-functions.