The attractor for a nonlinear reaction‐diffusion system in an unbounded domain
By Messoud A. Efendiev, Sergey Zelik. 2001
157 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Control and Systems Engineering, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/cea10020ba3a3c102912b4c3c8ffa28b1c2ba2f4
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
- Alain Miranville
- Sergey Zelik
- Bixiang Wang
- Ciprian G. Gal
- Francisco Morillas
- José M. Arrieta
- Songsong Lu
- José Valero
In Control and Systems Engineering
- Alain Miranville
- Sergey Zelik
- Chunyou Sun
- Bixiang Wang
- Ciprian G. Gal
- Songsong Lu
- Tomasz Dłotko
- Francisco Morillas
In Mathematical Physics
- Alain Miranville
- Tomasz Dłotko
- Songsong Lu
- E. Geodésica
- José Valero
- Francisco Morillas
- Sergey Zelik
- José M. Arrieta
Citations in the corpus
- Chapter 3 Attractors for Dissipative Partial Differential Equations in Bounded and Unbounded Domains (2008, background): “Furthermore, all the constants in such estimates only depend on the weight exponent and Cφ (and on some regularity constants of the boundary) and are independent of the concrete choice of φ and the shape of Ω , see [75,165,237,242], and the references therein.”
- Attractors of reaction‐diffusion systems in unbounded domains and their spatial complexity (2003, methodology): “The proof of this proposition can be found in [16, 41].”
- Attractors for nonautonomous 2D Navier–Stokes equations with less regular normal forces☆ (2006, background): “, [6,10,29]), especially to those systems without unique solvability.”
- Asymptotic behavior and attractors for reaction diffusion equations in unbounded domains (2004, background): “With these assumptions it turns out that the system is dissipative and that the size ofthe attractor is controlled by g. In particular, if g = 0 then the attractor is just the trivial equilibrium, see [11, 22 ,51].”
- Attractors for reaction-diffusion equations in R N with continuous nonlinearity (2005, background): “The existence of attractors for reaction–diffusion equations on unbounded domains has been studied by many authors before (see [1,5,17,19,20,33,37,39,46,48]).”