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The discrete Wiener-Hopf equation with submultiplicative asymptotics of the solution Научная публикация

Журнал

Сибирские электронные математические известия (Siberian Electronic Mathematical Reports)
, E-ISSN: 1813-3304

Вых. Данные

Год: 2019, Том: 16, Страницы: 1600-1611 Страниц : 12 DOI: 10.33048/SEMI.2019.16.111

Ключевые слова

Arithmetic probability distribution; Asymptotic behavior; Discrete wiener-hopf equation; Nonhomogeneous equation; Positive mean; Regularly varying function; Submultiplicative sequence

Авторы

Sgibnev M.S. ¹

Организации

1	Sobolev Institute of Mathematics, 4, Koptyuga ave., Novosibirsk, 630090, Russian Federation

The discrete Wiener-Hopf equation is considered whose kernel is an arithmetic probability distribution with positive mean. The nonhomogeneous term behaves like a nondecreasing submultiplicative sequence. Asymptotic properties of the solution are established depending on the asymptotics of the submultiplicative sequence. © 2019.

Sgibnev M.S.
The discrete Wiener-Hopf equation with submultiplicative asymptotics of the solution
Сибирские электронные математические известия (Siberian Electronic Mathematical Reports). 2019. V.16. P.1600-1611. DOI: 10.33048/SEMI.2019.16.111 WOS Scopus OpenAlex

Web of science:	WOS:000494732000001
Scopus:	2-s2.0-85083482995
OpenAlex:	W3015932974

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