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Characterization of a system described by Kuramoto–Sivashinsky equation with Lyapunov exponent

  • Published:1999-07 Issue:2-4 Volume:269 Page:314-321
  • ISSN:0378-4371
  • Container-title:Physica A: Statistical Mechanics and its Applications
  • language:en
  • Short-container-title:Physica A: Statistical Mechanics and its Applications

Author:

Shibata Hiroshi,Ishizaki Ryuji

Publisher

Elsevier BV

Subject

Condensed Matter Physics,Statistics and Probability

Reference23 articles.

1. P. Bergé, Y. Pomeau, Ch.Vidal, Order within Chaos, Wiley, New York, 1984.

2. H.G. Schuster, Deterministic Chaos, VCH, Weinheim, 1988.

3. H. Mori, H. Hata, T. Horita, T. Kobayashi, Prog. Theor. Phys. (Suppl. 99) (1989) 1 and references cited therein.

4. P. Cvitanović (Ed.), Universality in Chaos, Adam Hilger, Bristol, 1984.

5. E. Ott, Chaos in Dynamical Systems, Cambridge University Press, Cambridge, 1993.

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1. Exponential stability of solution for the Kuramoto-Sivashinsky equation;2008 7th World Congress on Intelligent Control and Automation;2008

2. EMBEDDED MOVING SADDLE POINT AND ITS RELATION TO TURBULENCE IN FLUIDS AND PLASMAS;International Journal of Modern Physics B;2004-05-20

3. Studies of electron paramagnetic resonance parameters and defect structures for Ti2+ and V3+ ions in CdS crystals;Spectrochimica Acta Part A: Molecular and Biomolecular Spectroscopy;2002-02

4. Sum of positive Lyapunov exponents for Kuramoto–Sivashinsky equation;Physica A: Statistical Mechanics and its Applications;2001-10

5. Fluctuation of mean Lyapunov exponent for turbulence;Physica A: Statistical Mechanics and its Applications;2001-03
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