Lagrangian chaos and the effect of drag on the enstrophy cascade in two-dimensional turbulence
We investigate the effect of drag force on the enstrophy cascade of two-dimensional Navier-Stokes turbulence. We find a power law decrease of the energy wave number (k) spectrum that is faster than the classical (no-drag) prediction of k(-3). It is shown that the enstrophy cascade with drag can be a...
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Veröffentlicht in: | Physical review letters 2000-05, Vol.84 (22), p.5134-5137 |
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creator | Nam, K Ott, E Antonsen, Jr, TM Guzdar, PN |
description | We investigate the effect of drag force on the enstrophy cascade of two-dimensional Navier-Stokes turbulence. We find a power law decrease of the energy wave number (k) spectrum that is faster than the classical (no-drag) prediction of k(-3). It is shown that the enstrophy cascade with drag can be analyzed by making use of a previous theory for finite lifetime passive scalars advected by a Lagrangian chaotic fluid flow. Using this we relate the power law exponent of the energy wave number spectrum to the distribution of finite time Lyapunov exponents and the drag coefficient. |
doi_str_mv | 10.1103/PhysRevLett.84.5134 |
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title | Lagrangian chaos and the effect of drag on the enstrophy cascade in two-dimensional turbulence |
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