Properties of maps related to flows around a saddle point

DOI10.1016/0167-2789(85)90062-4zbMath0595.58039OpenAlexW2143309331MaRDI QIDQ1077782

P. Szépfalusy, Tamás Tél

Publication date: 1985

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

Full work available at URL: https://doi.org/10.1016/0167-2789(85)90062-4

zbMATH Keywords

eigenvalues of the linearized flowflow close to a hyperbolic fixed pointstationary probability distribution on the chaotic attractor

Mathematics Subject Classification ID

Dynamics induced by flows and semiflows (37C10)

Related Items (1)

Onset of homoclinic chaos due to degeneracy in the spectrum of the saddle

Cites Work

• Unnamed Item
• Hyperbolicity conditions for the Lorenz model
• A two-dimensional mapping with a strange attractor
• Properties of fully developed chaos in one-dimensional maps
• Two mechanisms of the transition to chaos in finite-dimensional models of convection
• Dynamical systems. C.I.M.E. Lectures, Bressanone, Italy, June 1978
• On the abundance of aperiodic behaviour for maps on the interval
• Preturbulence: A regime observed in a fluid flow model of Lorenz
• The Hopf bifurcation and its applications. With contributions by P. Chernoff, G. Childs, S. Chow, J. R. Dorroh, J. Guckenheimer, L. Howard, N. Kopell, O. Lanford, J. Mallet-Paret, G. Oster, O. Ruiz, S. Schecter, D. Schmidt, and S. Smale
• The classical mechanics of one-dimensional systems of infinitely many particles. II: Kinetic theory
• A nonlinear oscillator with a strange attractor

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