We show numerically different stable localized structures including stationary holes, moving holes, breathing holes, stationary and moving pulses in the one-dimensional subcritical complex Ginzburg–Landau equation with periodic boundary conditions, and using two classes of initial conditions. The coexistence between different types of stable solutions is summarized in a phase diagram. Stable breathing moving holes as well as breathing nonmoving holes have not been described before for dissipative pattern-forming systems including reaction-diffusion systems.
|Número de artículo||055202|
|Publicación||Physical Review E|
|Estado||Publicada - nov. 2005|
- Pattern formation in reactions with diffusion flow and heat transfer
- Oscillations chaos and bifurcations
- Nonequilibrium and irreversible thermodynamics