Institutul de Matematică şi Informatică "Vladimir Andrunachievici"
Universitatea de Stat din MoldovaRO EN
Asymptotic Stability of Infinite-Dimensional Nonautonomous Dynamical Systems
Authors: David Cheban
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Abstract
This paper is dedicated to the study of the problem of asymptotic stability for general non-autonomous dynamical systems (both with continuous and discrete time). We study the relation between different types of attractions and asymptotic stability in the framework of general non-autonomous dynamical systems. Specially we investigate the case of almost periodic systems, i.e., when the base (driving system) is almost periodic. We apply the obtained results we apply to different classes of non-autonomous evolution equations: Ordinary Differential Equations, Functional Differential Equations (both with finite retard and neutral type) and Semi-Linear Parabolic Equations.State University of Moldova
Faculty of Mathematics and Informatics
Department of Fundamental Mathematics
A. Mateevich Street 60
MD-2009 Chişinău, Moldova
E-mail: ,
Faculty of Mathematics and Informatics
Department of Fundamental Mathematics
A. Mateevich Street 60
MD-2009 Chişinău, Moldova
E-mail: ,
Fulltext
– 0.29 Mb
Contents
- New developments based on the mathematical legacy of C. S. Sibirschi
- Asymptotic Stability of Infinite-Dimensional Nonautonomous Dynamical Systems
- Applications of algebraic methods in solving the center-focus problem
- Geometric configurations of singularities for quadratic differential systems with total finite multiplicity lower than 2
- The order of convexity for a general integral operator
- Semilattice decompositions of trioids
