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Arrieta Algarra, José María and Cónsul, Neus and Rodríguez Bernal, Aníbal (2004) Stable boundary layers in a diffusion problem with nonlinear reaction at the boundary. Zeitschrift für Angewandte Mathematik und Physik, 55 (1). pp. 1-14. ISSN 0044-2275
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Abstract
We prove the existence of nonconstant stable stationary solutions of an evolution problem with a nonlinear reaction acting on the boundary. These solutions present layers at certain points of the boundary. We also study the behavior of these solutions as the small parameter appearing in the equation approaches zero and show some stability properties of the profiles given by these equilibrium solutions.
| Item Type: | Article |
|---|---|
| Uncontrolled Keywords: | Boundary reaction; Patterns; Boundary layers; Energy; Minimizers; Heat-equations; Spaces; Bounds; Time; Nonconstant equilibria; Parabolic problems; Transition layers; Equations; Attractors; Stability |
| Subjects: | Sciences > Mathematics > Differential equations |
| ID Code: | 18119 |
| Deposited On: | 01 Feb 2013 12:21 |
| Last Modified: | 12 Dec 2018 15:07 |
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