Symmetry and chaos in the complex Ginzburg–Landau equation. II. Translational symmetries

Author:

Aston Philip J,Laing Carlo R

Publisher

Elsevier BV

Subject

Condensed Matter Physics,Statistical and Nonlinear Physics

Reference16 articles.

1. Bubbling of attractors and synchronisation of oscillators;Ashwin;Phys. Lett. A.,1994

2. Analysis and computation of symmetry-breaking bifurcation and scaling laws using group theoretic methods;Aston;SIAM J. Math. Anal.,1991

3. P.J. Aston, E.L. Allgower, Symmetry reductions for the numerical solution of boundary value problems, in: J. Renegar, M. Shub, S. Smale (Eds.), The Mathematics of Numerical Analysis, Proceedings of the AMS-SIAM Summer Seminar in Applied Mathematics, Utah, Lectures in Applied Mathematics 32 (1996) 29-47.

4. Symmetry breaking bifurcations of chaotic attractors;Aston;Int. J. Bifn. Chaos,1995

5. P.J. Aston, C.R. Laing, Symmetry and chaos in the complex Ginzburg–Landau equation. I: Reflectional symmetries, Dyn. Stab. Systems, in press.

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