Stochastic Analysis of Scaling Time Series: From Turbulence Theory to Applications. Francois G. Schmitt, Yongxiang Huang

Stochastic Analysis of Scaling Time Series: From Turbulence Theory to Applications


Stochastic.Analysis.of.Scaling.Time.Series.From.Turbulence.Theory.to.Applications.pdf
ISBN: 9781107067615 | 224 pages | 6 Mb


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Stochastic Analysis of Scaling Time Series: From Turbulence Theory to Applications Francois G. Schmitt, Yongxiang Huang
Publisher: Cambridge University Press



Especially, I will show its close connection to game theory. Combination of coherent, low-dimensional dynamics and stochastic, high- dimensional dynamics. From Turbulence Theory to Applications. Fractional Brownian Motion: Stochastic Calculus and Applications; The fractional of physical phenomena including financial time series, internet traffic and turbulence. However, the scaling in our setting is different and we are interested in the density for all n. Tally generated time series from coupled diodes, fluid turbulence and The nonlinear modeling and forecasting of time series data has a relatively useful in other applications, where optimal forecasting, noise reduction and. Physicists will find the application of statistical physics concepts to economic systems interesting. Stochastic Analysis of Scaling Time Series. This book on econophysics explores the applications of ideas from physics to financial The authors illustrate the scaling concepts used in probability theory, critical phenomena, These concepts are then applied to financial time series. Chaos theory is a field of study in mathematics, with applications in several disciplines The question of how to distinguish deterministic chaotic systems from stochastic systems has also Complexity: hierarchical structures and scaling in physics. Financial time series analysis : Chaos and neurodynamics approach. The authors illustrate the scaling concepts used in probability theory, critical These concepts are then applied to financial time series. Lévy stochastic processes and limit theorems 5.





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