Titlebook: Regular and Chaotic Motions in Dynamic Systems; G. Velo,A. S. Wightman Book 1985 Springer Science+Business Media New York 1985 Plasma.Reno

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Applications of Scaling Ideas to Dynamics,ndent that local measurements, say of one component of the velocity, would show a very chaotic appearance like that in Fig. 2e. However, there is also an underlying regularity in which the notion can be analyzed (see Fig. 1 again) as a series of large swirls containing smaller swirls, and so forth.

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Introduction to Hyperbolic Sets,ponentially. Exponential separation of orbits gives rise, notably, to the sensitive dependence on initial condition which accounts for the apparently stochastic behavior of deterministic dynamical systems. In these lectures, I will discuss systems which have a technically very strong version of the

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Topics in Conservative Dynamics,sts has successively unified and clarified previous approaches, extended the scope of previous methods, even modified the basic problems of consideration as new tools became available. A significant change in approach arose with the studies of Poincaré on celestial mechanics. Previous to that time o

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Book 198583. The present volume collects lecture notes on the session which was devoted to‘Regular and Chaotic Motions in Dynamlcal Systems. The School was a NATO Advanced Study Institute sponsored by the Italian Ministry of Public Education, the Italian Ministry of Scientific and Technological Research and

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ökonomischen Wachstums einnehmen. Doch was zunächst als einheitliches Konzept einer ‚Verteilung der Arbeit auf mehr Schultern‘ erscheint, erweist sich bei näherem Hinsehen als zweigleisig und unverbunden geführte Diskussion. Neben den gewerkschaftlichen Forderungen nach Arbeitszeitverkürzungen — der

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Introduction to Hyperbolic Sets,t set. Thus, the objects we will analyze are, roughly, compact invariant sets with the property that pairs of orbits starting out very near to each other and remaining near the set in question diverge exponentially in a uniform way. Such sets are called .. (The above is intended only as a very gener

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Robust