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Titlebook: Chaos — The Interplay Between Stochastic and Deterministic Behaviour; Proceedings of the X Piotr Garbaczewski,Marek Wolf,Aleksander Weron C

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楼主: DEIGN
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Belohnende und bestrafende Eigensteuerungen focus on them for the analysis of probabilistic phenomena, which are shown to be associated with the relativistic quantum propagation once an analytic continuation in time of the corresponding holomorphic semigroup is accomplished. The pertinent stochastic processes are identified to be spatial jump processes.
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Das Erarbeiten von komplexen Lerninhaltenoth” trajectories. The intermittent shocks of the velocity field correspond then to the regions of high density in the coupled passive tracer density field. This paper extends a result of S.Albeverio, S.A.Molchanov and D. Surgailis (1992), obtained for the case of independent amplitudes.
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Belohnende und bestrafende Eigensteuerungenn the same way as in various turbulence experiments. We also deal with possible applications of our approach in Euclidean quantum mechanics. The effects of a chaotic dynamics generating the Wiener process of the Feynman-Kac formula on a very small time scale are discussed.
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Der Einfluss der Aktivierung auf das Lernenm coherence and resurrects the diffusion of the atomic momentum, albeit with a smaller diffusion constant. The theory of this effect based on a particular linear version of the stochastic Schrödinger equation is discussed.
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Positive Emotionalität in Organisationen. analyzed next is the relevant scenario in the sub-critical case. Finally, the connection with hydrodynamic turbulence and the more general relevance of some of the ideas developed here are examined.
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Dissipative structures and weak turbulence,. analyzed next is the relevant scenario in the sub-critical case. Finally, the connection with hydrodynamic turbulence and the more general relevance of some of the ideas developed here are examined.
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Wave mechanics: The interplay between stochastics and quanta, to the construction of the wave equation for the modulation amplitude. A few simple examples are given to illustrate the appearance of interference phenomena and quantization as the result of demanding that a standing modulation characterizes any stationary dynamical situation.
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