Sovremennye Tehnologii v Medicine. Vol. 11. 2019. P.. 133-147
On stabilization of solutions of higher order evolution inequalities
We obtain sharp conditions guaranteeing that every non-negative weak solution of the inequality (Formula Present), stabilizes to zero as t → ∞. These conditions generalize the well-known Keller-Osserman condition on the growth of the function g at infinity. © 2019 - IOS Press and the authors. All rights reserved.
Authors
Kon'kov A. 1 , Shishkov A. 2, 3
Journal
Publisher
IOS Press
Issue number
1-2
Language
English
Pages
1-17
State
Published
Link
Volume
115
Year
2019
Organizations
- 1 Department of Differential Equations, Faculty of Mechanics and Mathematics, Moscow Lomonosov State University, Russian Federation
- 2 Center of Nonlinear Problems of Mathematical Physics, RUDN University, Russian Federation
- 3 Institute of Applied Mathematics and Mechanics of NAS of Ukraine, Ukraine
Keywords
Higher order evolution inequalities; nonlinearity; stabilization
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Other records
Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics). Vol. 11660 LNCS. 2019. P.. 540-547