Abstract
We consider a reaction-diffusion system consisting of an activator and an inhibitor which models biological pattern formation. A complete description of the entire dynamics of the kinetic system, i.e., the system without diffusion terms, is given. In particular, the $\alpha$-limit sets and the $\omega$-limit sets of all trajectories are determined.
Information
Digital Object Identifier: 10.2969/aspm/04720689