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On the Mishou theorem for zeta-functions with periodic coefficients

• Authors : Balčiūnas, Aidas; Jasas, Mindaugas; Macaitienė, Renata

Subjects: Hurwitz zeta-function; joint universality; periodic Hurwitz zeta-function

• Source: Mathematics, Basel : MDPI, 2023, vol. 11, iss. 9, art. no. 2042, p. ]1-10] ; eISSN 2227-7390

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On the functional independence of the Riemann zeta-function

• Authors : Garbaliauskienė, Virginija; Macaitienė, Renata; Šiaučiūnas, Darius

Subjects: functional independence; Riemann zeta-function; universality of zeta-functions

• Source: Mathematical modelling and analysis, Vilnius : Vilnius Gediminas Technical University, 2023, vol. 28, iss. 2, p. 352-359 ; ISSN 1392-6292 ; eISSN 1648-3510

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A generalized discrete Bohr–Jessen-type theorem for the Epstein zeta-function

• Authors : Laurinčikas, Antanas; Macaitienė, Renata

Subjects: Epstein zeta-function; limit theorem; weak convergence

• Source: Mathematics, Basel : MDPI, 2023, vol. 11, no. 4, art. no. 799, p. [1-13] ; eISSN 2227-7390

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Universality of an absolutely convergent Dirichlet series with modifified shifts

• Authors : Laurinčikas, Antanas; Macaitienė, Renata; Šiaučiūnas, Darius

Subjects: Haar measure; Mergelyan theorem; Riemann zeta-function

• Source: Turkish journal of mathematics, Istanbul : Scientific and Technological Research Council of Turkey, 2022, vol. 46, no. 6, art. no. 27, p. 2440-2449 ; ISSN 1300-0098 ; eISSN 1303-6149

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Joint discrete approximation of analytic functions by Hurwitz zeta-functions

• Authors : Balčiūnas, Aidas; Garbaliauskienė, Virginija; Lukšienė, Violeta

Subjects: Hurwitz zeta-function; space of analytic functions; weak convergence

• Source: Mathematical modelling and analysis, Vilnius : Vilnius Gediminas Technical University, 2022, vol. 27, no. 1, p. 88-100 ; ISSN 1392-6292 ; eISSN 1648-3510

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A generalized Bohr–Jessen type theorem for the Epstein zeta-function

• Authors : Laurinčikas, Antanas; Macaitienė, Renata

• Source: Mathematic, Basel : MDPI, 2022, vol. 10, no. 12, art. no. 2042, p. [1-11] ; eISSN 2227-7390

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Joint universality of the zeta-functions of cusp forms

• Authors : Macaitienė, Renata

Subjects: Hecke-eigen cusp form; joint universality; universality

• Source: Mathematic, Basel : MDPI, 2021, vol. 9, no. 17, art. no. 2161, p. [1-13] ; eISSN 2227-7390

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A new approach to examine non-linear and mediated growth and convergence outcomes of cohesion policy

• Authors : Butkus, Mindaugas; Mačiulytė-Šniukienė, Alma; Macaitienė, Renata

Subjects: β-convergence model; multiplicative term; conditional slope coefficient

• Source: Economies, Basel : MDPI AG, 2021, vol. 9, iss. 3, art. no. 103, p. 1-28 ; eISSN 2227-7099

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Universality of zeta-functions of cusp forms and non-trivial zeros of the Riemann zeta-function

• Authors : Balčiūnas, Aidas; Franckevič, Violeta; Garbaliauskienė, Virginija

Subjects: Montgomery pair correlation conjecture; Riemann zeta-function; zeta-function of cusp form

• Source: Mathematical modelling and analysis, Vilnius : Technika, 2021, vol. 26, no.1, p. 82-93 ; ISSN 1392-6292 ; eISSN 1648-3510

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Joint discrete universality for L-functions from the Selberg class and periodic Hurwitz zeta-functions ; Совместная дискретная универсальность для L-функций из класса Сельберга и периодических дзета-функций Гурвица

• Authors : Balčiūnas, Aidas; Macaitienė, Renata; Šiaučiūnas, Darius

Subjects: Dirichlet series; periodic Hurwitz zeta-function; Selberg class

• Source: Чебышевский сборник, Тула : Тульский государственный педагогический университет им. Л.Н. Толстого, 2019, т. 20,

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