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Carvalho, Alexandre N.

Attractors for infinite-dimensional non-autonomous dynamical systems

Carvalho, Alexandre N. - Attractors for infinite-dimensional non-autonomous dynamical systems, ebook

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Table of contents

1. The pullback attractor
Alexandre N. Carvalho, José A. Langa, James C. Robinson

2. Existence results for pullback attractors
Alexandre N. Carvalho, José A. Langa, James C. Robinson

3. Continuity of attractors
Alexandre N. Carvalho, José A. Langa, James C. Robinson

4. Finite-dimensional attractors
Alexandre N. Carvalho, José A. Langa, James C. Robinson

5. Gradient semigroups and their dynamical properties
Alexandre N. Carvalho, José A. Langa, James C. Robinson

6. Semilinear differential equations
Alexandre N. Carvalho, José A. Langa, James C. Robinson

7. Exponential dichotomies
Alexandre N. Carvalho, José A. Langa, James C. Robinson

8. Hyperbolic solutions and their stable and unstable manifolds
Alexandre N. Carvalho, José A. Langa, James C. Robinson

9. A non-autonomous competitive Lotka–Volterra system
Alexandre N. Carvalho, José A. Langa, James C. Robinson

10. Delay differential equations
Alexandre N. Carvalho, José A. Langa, James C. Robinson

11. The Navier–Stokes equations with non-autonomous forcing
Alexandre N. Carvalho, José A. Langa, James C. Robinson

12. Applications to parabolic problems
Alexandre N. Carvalho, José A. Langa, James C. Robinson

13. A non-autonomous Chafee–Infante equation
Alexandre N. Carvalho, José A. Langa, James C. Robinson

14. Perturbation of diffusion and continuity of global attractors with rate of convergence
Alexandre N. Carvalho, José A. Langa, James C. Robinson

15. A non-autonomous damped wave equation
Alexandre N. Carvalho, José A. Langa, James C. Robinson

16. Appendix: Skew-product flows and the uniform attractor
Alexandre N. Carvalho, José A. Langa, James C. Robinson

Keywords: Mathematics, Partial Differential Equations, Dynamical Systems and Ergodic Theory, Manifolds and Cell Complexes (incl. Diff.Topology)

Author(s)
 
 
Publisher
Springer
Publication year
2013
Language
en
Edition
2012
Series
Applied Mathematical Sciences
Page amount
36 pages
Category
Natural Sciences
Format
Ebook
eISBN (PDF)
9781461445814

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