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Titlebook: New Approaches and Concepts in Turbulence; Themistocles Dracos,Arkady Tsinober Conference proceedings 1993 Springer Basel AG 1993 STATISTI

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書目名稱New Approaches and Concepts in Turbulence
編輯Themistocles Dracos,Arkady Tsinober
視頻videohttp://file.papertrans.cn/665/664780/664780.mp4
叢書名稱Monte Verita
圖書封面Titlebook: New Approaches and Concepts in Turbulence;  Themistocles Dracos,Arkady Tsinober Conference proceedings 1993 Springer Basel AG 1993 STATISTI
出版日期Conference proceedings 1993
關(guān)鍵詞STATISTICA; chaos theory; differential equation; fractal geometry; stability
版次1
doihttps://doi.org/10.1007/978-3-0348-8585-0
isbn_softcover978-3-0348-9691-7
isbn_ebook978-3-0348-8585-0
copyrightSpringer Basel AG 1993
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A Prediction of the Multifractal Model: the Intermediate Dissipation Rangeested experimentally. Denoting by . the Reynolds number, log ./log. should be a universal function of log .log .. This includes an . in which a continuous range of multifractal scaling exponents are successively turned off by viscosity.
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A Dynamical Theory of Cascade in Turbulence and Non-Gaussian Statisticsontinuous excitation of all scales, but in the Fourier space of the velocity field, the excited amplitude decreases rapidly with increasing wave numbers so that contribution to the total kinetic energy from the small scale components is negligibly small. Roughly speaking by the central limit theorem
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Small Scale Vortices in Turbulent Flowswith a model of strained almost two dimensional vortices with radii of the order of the Kolmogorov scale, and circulation Reynolds numbers of a few hundred. The known alignment properties of the strain tensor are also consistent with the kinematics of this model. A possible scenario for the generati
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Solutions of exact kinetic equations for intermittent turbulencetion, which has a mechanism of self-amplification. An exact closed equation for conditionally averaged 3-D vorticity field (with fixed vorticity at a certain point) is obtained from the Navier-Stokes equation. Corresponding closed equation is derived for conditionally averaged vorticity gradient (vg
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