Pullback attractors in nonautonomous difference equations
By Peter E. Kloeden. 2000
83 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computer Networks and Communications, Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/c3583752cc1f117c53e0486b11ea71e777ce4351
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- James C. Robinson
- Alexandre Nolasco de Carvalho
- José A. Langa
- Antonio Suárez
- Bixiang Wang
- Chunyou Sun
In Computer Networks and Communications
- Alexandre Nolasco de Carvalho
- José A. Langa
- James C. Robinson
- Bixiang Wang
- Sigurdur Freyr Hafstein
- Peter Giesl
- Stefanie Sonner
- Kening Lu
In Control and Systems Engineering
- Alexandre Nolasco de Carvalho
- José A. Langa
- James C. Robinson
- Antonio Suárez
- Bixiang Wang
- Shengfan Zhou
- Chunyou Sun
- Tomás Caraballo
Citations in the corpus
- Pullback attractors and statistical solutions for 2-D Navier-Stokes equations (2008, unknown): “They were introduced and considered in various contexts, e.g., [5], [6], [17], [ 12 ], [2], [14], [4], [21], [1].”
- A survey on Navier-Stokes models with delays: Existence, uniqueness and asymptotic behavior of solutions (2015, unknown): “Several options are available, but we would like to emphasize the theory of pullback attractors, which has been widely developed over the last two decades (see [1], [29], [30], [32] and references therein).”
- An extension of the concept of gradient semigroups which is stable under perturbation (2009, unknown): “is the pullback attractor (see [9], [10], [ 16 ], [24]) :”
- Characterization of non-autonomous attractors of a perturbed infinite-dimensional gradient system (2007, background): “(See [7], where the sets A(t) are referred to as kernel sections, and also [12,22] who use the terminology ‘pullback attractor.”