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On a discrete Wiener–Hopf equation Full article

Journal European Journal of Mathematics and Applications
ISSN: 2752-7603
Output data Year: 2024, Volume: 4, Article number : 7, Pages count : 10 DOI: 10.28919/ejma.2024.4.7
Tags Discrete Wiener–Hopf equation; inhomogeneous equation; arithmetic distribution; drift to minus infinity; asymptotic behavior.
Authors Sgibnev M.S. 1
Affiliations
1 Sobolev Institute of Mathematics

Funding (1)

1 Sobolev Institute of Mathematics FWNF-2022-0004

Abstract: We prove the existence of a solution to the discrete inhomogeneous Wiener–Hopf equation whose kernel is an arithmetic probability distribution which generates a random walk drifting to . We establish some asymptotic properties of the solution, depending on the corresponding properties of both the inhomogeneous term of the equation and its kernel.
Cite: Sgibnev M.S.
On a discrete Wiener–Hopf equation
European Journal of Mathematics and Applications. 2024. V.4. 7 :1-10. DOI: 10.28919/ejma.2024.4.7 РИНЦ OpenAlex
Dates:
Submitted: Jan 16, 2024
Published print: Mar 25, 2024
Published online: Mar 25, 2024
Identifiers:
Elibrary: 66553310
OpenAlex: W4393150539
Citing: Пока нет цитирований
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