Non-local decomposition of vector fields

DOI10.1016/S0960-0779(02)00023-1zbMath1008.37010WikidataQ127124588 ScholiaQ127124588MaRDI QIDQ1610466

Eugene Presnov

Publication date: 19 August 2002

Published in: Chaos, Solitons and Fractals (Search for Journal in Brave)

zbMATH Keywords

chaosnumerical experimentssynchronizationcomplex behaviorstatistical investigation

Mathematics Subject Classification ID

Dynamics induced by flows and semiflows (37C10) Strange attractors, chaotic dynamics of systems with hyperbolic behavior (37D45) Time series analysis of dynamical systems (37M10) Complex behavior and chaotic systems of ordinary differential equations (34C28)

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Cites Work

• The role of time delays, slow processes and chaos in modulating the cell-cycle clock
• On the structure of forces
• 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
• A unifying definition of synchronization for dynamical systems
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