GLOBAL DYNAMICAL EQUATIONS AND LYAPUNOV EXPONENTS FROM NOISY CHAOTIC TIME SERIES

DOI10.1142/S0218127493000507zbMath0875.58025OpenAlexW1984581891MaRDI QIDQ4342232

Jeffrey S. Brush, J. B. Kadtke, Joachim Holzfuss

Publication date: 27 October 1997

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

Full work available at URL: https://doi.org/10.1142/s0218127493000507

Mathematics Subject Classification ID

Signal theory (characterization, reconstruction, filtering, etc.) (94A12) Applications of dynamical systems (37N99)

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Dynamical effects of overparametrization in nonlinear models ⋮ Recovering map static nonlinearities from chaotic data using dynamical models ⋮ Experimental nonlinear physics ⋮ Improved structure selection for nonlinear models based on term clustering ⋮ Smoothing data with local instabilities for the identification of chaotic systems ⋮ Classification of highly noisy signals using global dynamical models ⋮ Investigation of determinism in heart rate variability ⋮ NONLINEAR DYNAMICAL SYSTEM IDENTIFICATION FROM UNCERTAIN AND INDIRECT MEASUREMENTS ⋮ Structure-selection techniques applied to continuous-time nonlinear models ⋮ On Overparametrization of Nonlinear Discrete Systems ⋮ Modeling Noisy Time Series: Physiological Tremor ⋮ Models of knowing and the investigation of dynamical systems ⋮ Modeling nonlinear dynamics and chaos: a review ⋮ Experimental Nonlinear Physics

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