On the stability of nonlocal boundary value problem for a third order PDE

In the present paper, we study the nonlocal boundary value problem for third order partial differential equations in a Hilbert space with a self-adjoint positive definite operator. The main theorem on stability of this problem is established. In Applications, stability estimates for the solution of two problems for third order partial differential equations are obtained. © 2019 Author(s).

Authors
Ashyralyev A. 1, 2, 3 , Belakroum K.4
Conference proceedings
AIP Conference Proceedings
Language
English
Status
Published
DOI
10.1063/1.5136174
Number
070012
Volume
2183
Year
2019
Organizations
  • 1 Department of Mathematics, Near East University, Nicosia, Mersin 10, Turkey
  • 2 Peoples' Friendship University of Russia, RUDN University, Moscow, 117198, Russian Federation
  • 3 Institute of Mathematics and Mathematical Modeling, Almaty, 050010, Kazakhstan
  • 4 Department of Mathematics, Mentouri Brothers University, Constantine, Algeria
Keywords
Boundary value problems; Self-adjoint positive definite operator; Stability
Date of creation
10.02.2020
Date of change
10.02.2020
Short link
https://repository.rudn.ru/en/records/article/record/56288/
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