Lagrangian Statistical Theory of Fully Developed Hydrodynamical TurbulencePhysical Review Letters, Vol. 100, No. 17. (2008)
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AbstractThe Lagrangian velocity structure functions in the inertial range of fully developed fluid turbulence are for the first time derived based on the Navier-Stokes equation. For time much smaller than the correlation time, the structure functions are shown to obey the scaling relations Kn()n. The scaling exponents n are calculated analytically without any fitting parameters. The obtained values are in amazing agreement with the experimental results of the Bodenschatz group. A new relation connecting the Lagrangian structure functions of different orders analogously to the extended self-similarity ansatz is found.
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