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Complex Ginzburg-Landau Equation in the Presence of Walls and Corners
Eguiluz, Victor M.; Hernandez-Garcia, Emilio; Piro, Oreste
Physical Review E 64, 036205 (1-10) (2001)
We investigate the influence of walls and corners (with Dirichlet
and Neumann boundary conditions) in the evolution of
twodimensional autooscillating fields described by the Complex
Ginzburg-Landau equation. Analytical solutions are found, and
arguments provided, to show that Dirichlet walls introduce strong
selection mechanisms for the wave pattern. Corners between walls
provide additional synchronization mechanisms and associated
selection criteria. The numerical results fit well with the
theoretical predictions in the parameter range studied.
The files can be found. Here are related MOVIES
| Ficheros | cglcontorno.ps (1865428 Bytes) cglcontorno.tex (50161 Bytes) fig6.ps (323044 Bytes) fig1.ps (508182 Bytes) fig5.ps (44765 Bytes) fig7.ps (47227 Bytes) fig2.ps (208556 Bytes) fig8.ps (170724 Bytes) fig9.ps (6109 Bytes) videos_cgle.html (3419 Bytes) fig4.ps (207083 Bytes) fig3.ps (208556 Bytes) |
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