Phase chaos in the anisotropic complex Ginzburg-Landau Equation

Abstract

Of the various interesting solutions found in the two-dimensional complex Ginzburg-Landau equation for anisotropic systems, the phase-chaotic states show particularly novel features. They exist in a broader parameter range than in the isotropic case, and often even broader than in one dimension. They typically represent the global attractor of the system. There exist two variants of phase chaos: a quasi-one dimensional and a two-dimensional solution. The transition to defect chaos is of intermittent type.

4 pages RevTeX, 5 figures, little changes in figures and references, typos removed, accepted as Rapid Commun. in Phys. Rev. E

References in corpus (3)

• Phase Diagram of the Two-Dimensional Complex Ginzburg-Landau Equation
• The Building Blocks of Spatiotemporal Intermittency
• Ordered and Disordered Defect Chaos

Cited by in corpus (6)

• The World of the Complex Ginzburg-Landau Equation
• Asymmetric pattern formation in microswimmer suspensions induced by orienting fields
• Topological Defects in Anisotropic Driven Open Systems
• Spatiotemporal scaling of two-dimensional nonequilibrium exciton-polariton systems with weak interactions
• Stratified spatiotemporal chaos in anisotropic reaction-diffusion systems
• Phase-Diffusion Equations for the Anisotropic Complex Ginzburg-Landau Equation