Asymptotic Behavior of Nonlinear Evolution Equations
1Jiangxi Normal University, Nanchang, China
2Universidad de Santiago de Chile, Santiago, Chile
3Morgan State University, Baltimore, USA
4Federal University of Pernambuco, Recife, Brazil
Asymptotic Behavior of Nonlinear Evolution Equations
Description
The objective of this special issue is to report the latest achievements on asymptotic behavior of nonlinear evolution equations, which include many ordinary differential equations, functional differential equations, partial differential equations, integral equations, integrodifferential equations, abstract differential equations, fractional differential equations, difference equations, stochastic evolution equations, etc. In fact, nonlinear evolution equations arise in many scientific areas such as physics, chemistry, biology, mechanics, engineering, economy, control theory, information theory, etc.
There are a lot of leading experts and researchers actively working in the field of asymptotic behavior of nonlinear evolution equations. So we aim to provide a platform for the latest achievements in this area.
Potential topics include, but are not limited to:
- Periodicity and antiperiodicity
- Almost periodicity and almost automorphy
- Asymptotically almost periodicity and asymptotically almost automorphy
- Pseudo almost periodicity and pseudo almost automorphy
- S-asymptotically ω-periodicity
- Stability
- Other asymptotic behaviors