Institutul de Matematică şi Informatică "Vladimir Andrunachievici"
Universitatea de Stat din MoldovaRO EN
Compact Global Attractors of Non-Autonomous Gradient-Like Dynamical Systems
Authors: David Cheban
– 0.18 Mb
Abstract
In this paper we study the asymptotic behavior of gradient-like non-autonomous dynamical systems. We give a description of the structure of the Levinson center (maximal compact invariant set) for this class of systems.State University of Moldova
Faculty of Mathematics and Informatics
Department of Fundamental Mathematics
A. Mateevich Street 60
MD–2009 Chișinău, Moldova
E-mail: ,
Faculty of Mathematics and Informatics
Department of Fundamental Mathematics
A. Mateevich Street 60
MD–2009 Chișinău, Moldova
E-mail: ,
Fulltext
– 0.18 Mb
Contents
- On a class of weighted composition operators on Fock space
- Invariant Characteristics of Special Compositions in Weyl Spaces WN
- Interpolating Bézier spline curves with local control
- Composition followed by differentiation between weighted Bergman spaces and weighted Banach spaces of holomorphic functions
- On π-quasigroups of type T1
- Irreducible triangulations of the Möbius band
- On 2-primal Ore extensions over Noetherian Weak σ-rigid rings
- Max-Erlang and Min-Erlang power series distributions as two new families of lifetime distribution
- A semi-isometric isomorphism on a ring of matrices
- Compact Global Attractors of Non-Autonomous Gradient-Like Dynamical Systems
- One new class of cubic systems with maximum number of invariant lines omitted in the classification of J. Llibre and N. Vulpe
