Characterization of the spatial complex behavior and transition to chaos in flow systems

DOI10.1016/S0167-2789(98)00207-3zbMath0989.37026arXivchao-dyn/9801013MaRDI QIDQ1962450

Angelo Vulpiani, Massimo Falcioni, Davide Vergni

Publication date: 31 January 2000

Published in: Physica D (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/chao-dyn/9801013

zbMATH Keywords

Lyapunov exponentGinzburg-Landau equationsflow systems

Mathematics Subject Classification ID

Strange attractors, chaotic dynamics of systems with hyperbolic behavior (37D45) Nonuniformly hyperbolic systems (Lyapunov exponents, Pesin theory, etc.) (37D25)

Related Items (1)

Predictability: a way to characterize complexity

Cites Work

• Unnamed Item
• Unnamed Item
• Noise-sustained structure, intermittency and the Ginzburg-Landau equation
• Noise-sustained structure, intermittency, and the Ginzburg-Landau equation
• The largest Lyapunov exponent for random matrices and directed polymers in a random environment
• A mechanism for localized turbulence
• Chronotopic Lyapunov analysis. I. A detailed characterization of \(1\)D systems
• Liapunov spectra for infinite chains of nonlinear oscillators.
• Overview of coupled map lattices
• Periodic orbits in coupled Hénon maps: Lyapunov and multifractal analysis
• Ergodic theory of chaos and strange attractors
• Spacetime chaos in coupled map lattices
• Scaling law and asymptotic distribution of Lyapunov exponents in conservative dynamical systems with many degrees of freedom
• Dynamical Systems Approach to Turbulence

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