Nonlinear Sciences – Pattern Formation and Solitons
Scientific paper
2006-10-11
Nonlinear Sciences
Pattern Formation and Solitons
4 pages. To be published in Europhysics Letters
Scientific paper
Interfaces in two-dimensional systems exhibit unexpected complex dynamical behaviors, the dynamics of a border connecting a stripe pattern and a uniform state is studied. Numerical simulations of a prototype isotropic model, the subcritical Swift-Hohenberg equation, show that this interface has transversal spatial periodic structures, zigzag dynamics and complex coarsening process. Close to a spatial bifurcation, an amended amplitude equation and a one-dimensional interface model allow us to characterize the dynamics exhibited by this interface.
Clerc Marcel G.
Escaff Daniel
Rojas René
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