Decay of isotropic turbulence at low Reynolds number
- 1 February 1994
- journal article
- Published by AIP Publishing in Physics of Fluids
- Vol. 6 (2) , 808-814
- https://doi.org/10.1063/1.868319
Abstract
Decay of isotropic turbulence is computed using direct numerical simulations. Comparisons with experimental spectra at moderate and low Reynolds numbers (Rλ<70) show good agreement. At moderate to high Reynolds numbers (Rλ≳50), the spectra are found to collapse with Kolmogorov scaling at high wave numbers. However, at low Reynolds numbers (Rλ<50) the shape of the spectra at the Kolmogorov length scales is Reynolds number dependent. Direct simulation data from flowfields of decaying isotropic turbulence are used to compute the terms in the equation for the dissipation rate of the turbulent kinetic energy. The development of the skewness and the net destruction of the turbulence dissipation rate in the limit of low Reynolds numbers are presented. The nonlinear terms are found to remain active at surprisingly low Reynolds numbers.This publication has 11 references indexed in Scilit:
- Similarity states of passive scalar transport in isotropic turbulencePhysics of Fluids, 1994
- The dissipation-range spectrum and the velocity-derivative skewness in turbulent flowsPhysics of Fluids A: Fluid Dynamics, 1991
- Computational Aerodynamics Development and OutlookAIAA Journal, 1979
- Small Reynolds number nearly isotropic turbulence in a straight duct and a contractionPhysics of Fluids, 1978
- Velocity-derivative skewness in small Reynolds number, nearly isotropic turbulenceJournal of Fluid Mechanics, 1978
- Contribution towards a Reynolds-stress closure for low-Reynolds-number turbulenceJournal of Fluid Mechanics, 1976
- Simple Eulerian time correlation of full-and narrow-band velocity signals in grid-generated, ‘isotropic’ turbulenceJournal of Fluid Mechanics, 1971
- Decay of Weak TurbulencePhysics of Fluids, 1970
- The large-scale structure of homogeneous turbulenceJournal of Fluid Mechanics, 1967
- Decay of turbulence in the final periodProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1948