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Ar4ceprauiro s4o6yBaqa:1. Favorov S., Golinskii L. Blaschke-type conditions on unbounded domains,

generalized convexity and applications in perturbation theory // Revista Matematica

Iberoamericana. 2015.Vol. 31, Is. 1 .P. l-32. (Scopus).

https ://www. scopus. com/authid/detai l. uri?authorld:6603 446 7 1 3 .

2. Favorov S. Y. Fourier quasicrystals and Lagarias' conjecture llProceedings of the

American Mathematical Soci ety . 2016. Vol. 144, Is. 8. P . 3527 -3536. (Scopus).

httos ://www. scoDus.com/authid/detail.uri?authorl d:6603 4467 13 .

3. Favorov S. Y. Large Fourier Quasicryals and Wiener's Theorem // Journal ofFourier Analysis and Applications. 2019. Vol. 25, Is. 2. P.377-392. (Scopus).

https ://www. scopus.com/authid/detail.uri?authorld:6603 4467 I 3.

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. flani npo peqeH3eHra:

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Ily6nixauii perleH3eHTa 3 HayKoBoro HarprMy, 3a flKIaM niArorouesoAr4cepralriro :4o6yBaqa:1. Gefter S. L., Piven'A.L., Tanasichuk A. S. Operator Bruwier Series and InitialProblem for a Linear Differential-Difference Equation in a Banach Space // Journal

of Mathematical Sciences. 2017 . Y ol. 226,Is. 4. P. 335-343. (Scopus).

httns ://www. scoDus.com/authid/detai l.uri?authorld:65 06698 897.----I--- ;- - 5

2. Gefter S. L., Piven' A. L. Implicit Linear Nonhomogeneous Difference Equation

in Banach and Locally Convex Spaces // Journal of Mathematical Physics, Analysis,

Geometry.2019. Vol. 15, Is. 3. P. 336-353. (Scopus).

https ://www. scopus. com/authid/detai l.uri?authorld:6 5 06 69 8 897.

3. Gefter S., Piv-en' A. Initial problem for a nonhomogeneous linear differential-difference equation in a Banach space for a class of exponential type entire functions

// European Journal of Mathematics . 2020. Vol. 6. P. 197 -207 .

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