Observations on the predictions of fully developed rotating pipe flow using differential and explicit algebraic Reynolds stress models

European Journal of Mechanics, B/Fluids

Volumn 25, Issue 1, 2006, Pages 95-112

  Grundestam, Olof ^a   Wallin, Stefan ^a,b   Johansson, Arne V ^a  

^a ROYAL INSTITUTE OF TECHNOLOGY   (Sweden)

^b Aeronautical Research Institute of Sweden   (Sweden)

Author keywords

Reynolds stress turbulence model; Rotating pipe flow; Swirling flow

Indexed keywords

APPROXIMATION THEORY; DIFFUSION; MATHEMATICAL MODELS; REYNOLDS NUMBER; STRESSES; SWIRLING FLOW; TURBULENCE;

DIFFUSION MODELS; EXPLICIT ALGEBRAIC REYNOLDS STRESS MODELS (EARSM); REYNOLDS STRESS TURBULENCE MODEL; ROTATING PIPE FLOW;

PIPE FLOW;

EID: 27144456785     PISSN: 09977546     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.euromechflu.2005.03.004     Document Type: Article

References (25)

1. S. Jakirlić, K. Hanjalić, and C. Tropea Modeling rotating and swirling turbulent flows: a perpetual challenge AIAA J. 40 2002 1984 1996
2. S. Fu, P.G. Huang, B.E. Launder, and M.A. Leschziner A comparison of algebraic and differential second-moment closures for axisymmetric turbulent shear flows with and without swirl J. Fluids Engrg. 110 1988 216 221
3. S. Hirai, T. Takagi, and M. Matsumoto Predictions of the laminarization phenomena in an axially rotating pipe flow J. Fluids Engrg. 110 1988 424 430
4. B.A. Pettersson, H.I. Andersson, and A.S. Brunvoll Modeling near-wall effects in axially rotating pipe flow by elliptic relaxation AIAA J. 36 1998 1164 1170
5. P.A. Durbin A Reynolds-stress model for near-wall turbulence J. Fluid Mech. 249 1993 465 498
6. S. Wallin, and A.V. Johansson An explicit algebraic Reynolds stress model for incompressible and compressible turbulent flows J. Fluid Mech. 403 2000 89 132
7. J.G.M. Eggels, B.J. Boersma, F.T.M. Nieuwstadt, Direct and large-eddy simulations of turbulent flow in an axially rotating pipe, Lab. for Aero- and Hydrodynamics, Delft Univ. of Technology, Delft, The Netherlands 1994
8. P. Orlandi, and M. Fatica Direct simulations of turbulent flow in a pipe rotating about its axis J. Fluid Mech. 343 1997 43 72
9. S. Imao, M. Itoh, and T. Harada Turbulent characteristics of the flow in an axially rotating pipe Int. J. Heat Fluid Flow 17 1996 444 451
10. L. Facciolo, Experimental study of rotating pipe and jet flows, Licentiate thesis, KTH, Stockholm, Sweden, 2003, TRITA-MEK, 2003:15
11. M. Oberlack Similarity in non-rotating and rotating turbulent pipe flows J. Fluid Mech. 379 1999 1 22
12. S. Jakirlić, and K. Hanjalić A new approach to modelling near-wall turbulence energy and stress dissipation J. Fluid Mech. 459 2002 139 166
13. O. Grundestam, S. Wallin, and A.V. Johansson A generalized EARSM based on a nonlinear pressure strain rate model Proc. of the Third Conference on Turbulent Shear Flow Phenomena, TSFP-3, Sendai, Japan June 2003
14. K. Alvelius, A.V. Johansson, Direct numerical simulation of rotating channel flow at various Reynolds numbers and rotation numbers, in doctoral thesis of K. Alvelius, Dept. of Mechanics, KTH, SE-100 44 Stockholm, 1999, TRITA- MEK Technical Report 1999:09, ISSN 0348-467X
15. D.C. Wilcox, Turbulence modeling for CFD, DCW Industries Inc., ISBN 0-9636051-0-0, USA, 1994
16. T. Sjögren, and A.V. Johansson Development and calibration of algebraic nonlinear models for terms in the Reynolds stress transport equations Phys. Fluids 12 2000 1554 1572
17. B.J. Daly, and F.H. Harlow Transport equations in turbulence Phys. Fluids 13 1970 2634 2649
18. W. Rodi A new algebraic relation for calculating the Reynolds stresses Z. Angew. Math. Mech. 56 1976 219 221
19. S. Wallin, and A.V. Johansson Modelling streamline curvature effects in explicit algebraic Reynolds stress turbulence models Int. J. Heat Fluid Flow 23 2002 721 730
20. O. Grundestam, S. Wallin, A.V. Johansson, An explicit algebraic Reynolds stress model based on a nonlinear pressure strain rate model, Int. J. Heat Fluid Flow (2005), in press
21. S. Wallin, G. Mårtensson, A general 1D-solver for partial differential equations, in Licentiate thesis of G. Mårtensson, KTH, Stockholm, Sweden 2004, TRITA-MEK, Technical Report 2004:3
22. B. Lindgren, J.M. Österlund, and A.V. Johansson Evaluation of scaling laws derived from Lie group symmetry methods in zero-pressure-gradient turbulent boundary layers J. Fluid Mech. 502 2004 127 152
23. M. Oberlack A unified approach for symmetries in plane parallel turbulent shear flows J. Fluid Mech. 427 2001 299 328
24. B.J. Cantwell Introduction to Symmetry Analysis 2002 Cambridge University Press Cambridge
25. S.S. Girimaji Fully-explicit and self-consistent algebraic Reynolds stress model Theoret. Comput. Fluid Dyn. 8 1996 387 402