Attractors for Differential Equations with Variable Delays
By Tomás Caraballo, José A. Langa, James C. Robinson. 2001
56 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Computer Networks and Communications, Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/0f5b9244533a6bed867d5b8f6ac47ee77c275ec3
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Theory and Mathematics
- Pedro Marín-Rubio
- Tomás Caraballo
- José Real
- José Valero
- Bixiang Wang
- María J. Garrido-Atienza
- Linfang Liu
- Julia García-Luengo
In Computer Networks and Communications
- Pedro Marín-Rubio
- Tomás Caraballo
- José Real
- José Valero
- Bixiang Wang
- Xiaoying Han
- María J. Garrido-Atienza
- Julia García-Luengo
In Control and Systems Engineering
- Pedro Marín-Rubio
- Tomás Caraballo
- José Real
- José Valero
- Bixiang Wang
- Xiaoying Han
- Linfang Liu
- María J. Garrido-Atienza
Citations in the corpus
- Autonomous and non-autonomous attractors for differential equations with delays (2005, background): “Since in [9] only the case containing variable delays was considered, we will develop here most of the time our theory and applications for a mixed case of both retarded terms, with the following canonical form”
- Attractors for 2D-Navier–Stokes models with delays☆ (2004, background): “Some results in the finite dimensional context can be found in [6], [5] (see also Mallet-Paret and Sell [21], [22] for some preliminary and interesting results on the structure of the attractors for ordinary differential delay systems).”
- Attractors for differential equations with unbounded delays (2007, background): “The cases in which the hereditary characteristics in the models involve bounded (also termed finite) delays has already been analysed for instance in [7] and [9].”