Stability and Regularization of Nonlinear Volterra Operator Equations

Stability and Regularization of Nonlinear Volterra Operator Equations Conference Abstracts

Conference

Международная конференция, посвященная памяти академика А.В. Кряжимского "Системный анализ: моделирование и управление"
23-24 Jan 2024 , Москва

Source

Materials of the International Conference "Systems analysis: modeling and control" in memory of Academician A.V. Kryazhimskiy. 2024
Compilation, Moscow: Lomonosov Moscow State University; MAKS Press. 2024. 128 c. ISBN 978-5-317-07128-8.

Output data

Year: 2024, Pages: 16-17 Pages count : 2

Authors

Kabanikhin Sergey ¹ , Shishlenin Maxim ^1,2

Affiliations

1	Sobolev Institute of Mathematics, Novosibirsk, 630090, Russia
2	Institute of Computational Mathematics and Mathematical Geophysics, Novosibirsk, 630090, Russia;

Funding (1)

Министерство науки и высшего образования РФ
Mathematical Center in Akademgorodok

075-15-2019-1613, 075-15-2022-281

We discuss several classical and new methods of stability and regularization of nonlinear Volterra operator equations, including Tikhonov-Lavrentiev-Ivanov [1], Hyers-Ulam-Rassias [2] and machine learning approaches. Application to inverse hyperbolic problems and nonlinear Shroedinger equations will be considered.

Kabanikhin S. , Shishlenin M.
Stability and Regularization of Nonlinear Volterra Operator Equations
In compilation Materials of the International Conference "Systems analysis: modeling and control" in memory of Academician A.V. Kryazhimskiy. 2024. – Moscow: Lomonosov Moscow State University; MAKS Press., 2024. – C.16-17. – ISBN 978-5-317-07128-8. РИНЦ

Published print:	Jun 20, 2024
Published online:	Jun 20, 2024

Elibrary:

67333247

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