A Reynolds stress model of turbulence and its application to thin shear flows
- 14 March 1972
- journal article
- research article
- Published by Cambridge University Press (CUP) in Journal of Fluid Mechanics
- Vol. 52 (4) , 609-638
- https://doi.org/10.1017/s002211207200268x
Abstract
The paper provides a model of turbulence which effects closure through approximated transport equations for the Reynolds stress tensor the turbulence energy κ and ε. This model has been incorporated in the numerical solution procedure of Patankar & Spalding (1970) and applied to the prediction of a number of boundary-layer flows including examples of flow remote from walls, those developing along one wall and those confined within ducts. Three of the flows are strongly asymmetric with respect to the surface of zero shear stress and here the turbulent shear stress does not vanish where the mean rate of strain goes to zero. In most cases the predicted profiles and other quantities accord with the data within the probable accuracy of the measurements.Keywords
This publication has 18 references indexed in Scilit:
- The prediction of laminarization with a two-equation model of turbulenceInternational Journal of Heat and Mass Transfer, 1972
- Fully developed asymmetric flow in a plane channelJournal of Fluid Mechanics, 1972
- A two-parameter model of turbulence, and its application to free jetsWärme- und Stoffübertragung, 1970
- Experiments on nearly homogeneous turbulent shear flowJournal of Fluid Mechanics, 1970
- The distortion of turbulence by irrotational plane strainJournal of Fluid Mechanics, 1968
- The turbulence structure of equilibrium boundary layersJournal of Fluid Mechanics, 1967
- Calculation of boundary-layer development using the turbulent energy equationJournal of Fluid Mechanics, 1967
- Calibration of the Preston tube and limitations on its use in pressure gradientsJournal of Fluid Mechanics, 1965
- The structure of a self-preserving turbulent plane jetJournal of Fluid Mechanics, 1965
- On velocity correlations and the solutions of the equations of turbulent fluctuationQuarterly of Applied Mathematics, 1945