QUENCHING LORENZIAN CHAOS

DOI10.1142/S0218127404010904zbMath1075.34041OpenAlexW2154403032WikidataQ59844561 ScholiaQ59844561MaRDI QIDQ4655697

Raymond Hide, Patrick E. McSharry, Guy D. Peskett, Christopher C. Finlay

Publication date: 8 March 2005

Published in: International Journal of Bifurcation and Chaos (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1142/s0218127404010904

zbMATH Keywords

chaosnonlinear circuitsNonlinear quenching

Mathematics Subject Classification ID

Bifurcation theory for ordinary differential equations (34C23) Characteristic and Lyapunov exponents of ordinary differential equations (34D08) Strange attractors, chaotic dynamics of systems with hyperbolic behavior (37D45) Complex behavior and chaotic systems of ordinary differential equations (34C28) Attractors of solutions to ordinary differential equations (34D45)

Related Items (2)

A MAXIMALLY CHAOTIC 3D AUTONOMOUS SYSTEM ⋮ Nonlinear feedback and coupling in self-exciting dynamos

Cites Work

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• Localized Lyapunov exponents and the prediction of predictability
• Local Lyapunov exponents computed from observed data
• Generic nonlinear processes in self–exciting dynamos and the long–term behaviour of the main geomagnetic field, including polarity superchrons
• Deterministic Nonperiodic Flow
• ON THE BEHAVIOR OF A SELF-EXCITING FARADAY DISK HOMOPOLAR DYNAMO WITH A VARIABLE NONLINEAR SERIES MOTOR

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