The stability of solutions in an initial-boundary reaction-diffusion system

Author:

Tuma E.,Blázquez C.M.

Abstract

We study the asymptotic behaviour as t → ∞ of solutions of the initial-boundary value problem vt = G(u, v), ut = uxx + F(u, v), and t > 0, x ∈ ℝ or x ∈ ℝ+ for a wide class of initial and boundary values, where F and G are smooth functions so that the system has three rest points.

Publisher

Cambridge University Press (CUP)

Subject

General Mathematics

Reference6 articles.

1. The Stability of Traveling Wave Front Solutions of a Reaction-Diffusion System

2. Comparison principles for strongly coupled reaction diffusion equations in unbounded domains

3. Mathematical Biology

4. [6] Tuma E. and Blazquez C.M. , ‘The stability of travelling wave front solutions in an initial-boundary reaction-diffusion system’, J. Mech. App. Math, (to appear).

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