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ADDITIONAL TECHNICAL PAPERS

The Influence of Small Particles on the Structure of a Turbulent Shear Flow

[+] Author and Article Information
David I. Graham

School of Mathematics and Statistics, University of Plymouth, Drake Circus, Plymouth, Devon PL4 8AA, U.K.e-mail: dgraham@plymouth.ac.uk

J. Fluids Eng 126(4), 613-619 (Sep 10, 2004) (7 pages) doi:10.1115/1.1779662 History: Received August 15, 2002; Revised January 01, 2004; Online September 10, 2004
Copyright © 2004 by ASME
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References

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Savolainen, K., and Karvinen, R., 1998, “The effect of Particles on Gas Turbulence in a Vertical Upward Pipe Flow,” Third International Conference on Multiphase Flow, ICMF’98, Lyon, France.
Varaksin, A. Y., Kurosaki, Y., Satoh, I., Polezhaev, Y. V., and Polyakov, A. F., 1998, “Experimental Study of the Direct Influence of the Small Particles on the Carrier Air Turbulence Intensity for Pipe Flow,” Third International Conference on Multiphase Flow, ICMF’98, Lyon, France.
Crowe,  C. T., 1999, “On Models for Turbulence Modulation in Fluid-Particle Flows,” Int. J. Multiphase Flow, 26(5), 719–727.
Berlemont,  A., Desjonqueres,  P., and Gouesbet,  G., 1990, “Particle Lagrangian Simulation in Turbulent Flows,” Int. J. Multiphase Flow, 16(1), 19–34.
Eaton, J. K., 1995, “Turbulence Modification by Particles in Shear Flows,” paper presented at the Symposium on Gas/Particle Flows, ASME FED Summer Meeting, Hilton Head, SC, USA.
Squires,  K. D., and Eaton,  J. K., 1990, “Particle Response and Turbulence Modification in Isotropic Turbulence,” Phys. Fluids A, 2, 1191–1203.
Graham,  D. I., 2000, “Turbulence Attenuation by Small Particles in Simple Shear Flows,” ASME J. Fluids Eng., 122(1), 134–137.
Libby, P. A., 1996, “Introduction to Turbulence,” Taylor and Francis, New York, USA.
Graham, D. I., 1998, “Turbulence Modulation by Particles in Homogeneous Shear,” paper 5008, ASME FED Summer Meeting, Washington DC.
Tavoularies,  S., and Karnik,  U., 1989, “Further Experiments on the Evolution of Turbulent Stresses and Scales in Uniformly Sheared Turbulence,” J. Fluid Mech., 204, 457–478.
Simonin, O., Deutsch, E., and Boivin, M., 1995, “Large Eddy Simulation and Second-Moment Closure Model of Particle Fluctuating Motion in Two-Phase Turbulent Shear Flows,” in Selected Papers from the Ninth Symposium on Turbulent Shear Flows, eds F. Durst, N. Kasagi, B. E. Launder, F. W. Schmidt, and J. H. Whitelaw, Springer-Verlag, Germany.
Taulbee,  D. B., Mashayek,  F., and Barre,  C., 1999, “Simulation and Reynolds Stress Modelling of Particle-Laden Turbulent Shear Flows,” Int. J. Heat Mass Transfer, 20, 368–373.
Champagne,  F. H., Harris,  V. G., and Corrsin,  S., 1970, “Experiments on Nearly Homogeneous Shear Flow,” J. Fluid Mech., 41, 247.
Rose,  W. G., 1970, “Interaction of Grid Turbulence With a Uniform Mean Shear,” J. Fluid Mech., 44, 767.
Grosman,  A. D., and Ioannides,  E., 1981, “Aspects of Computer Simulation of Liquid-Fueled Combustors,” AIAA paper 81-0323, 19th Aerospace Science meeting, St. Louis, USA.
Squires,  K. D., and Eaton,  J. K., 1994, “Effect of Selective Modification of Turbulence on Two-Equation Models for Particle-Laden Turbulent Flows,” ASME J. Fluids Eng., 116, 778–784.
Boivin,  M., Simonin,  O., and Squires,  K. D., 1998, “Direct Numerical Simulation of Turbulence Modulation by Particles in Isotropic Turbulence,” J. Fluid Mech., 375, 235–263.
Boivin, M., 1996, “Etude de l’Influence des Particules sur la Turbulence a partir de Simulations Directes et de Simulations des Grand Echelles d’Ecoulements Diphasiques Gaz-Solides Homogenes Isotropes Stationnaires,” Report HE-44/96/010/A, Departement Laboratoire National d’Hydraulique, Electricite de France, France.
Graham,  D. I., 1997, “Turbulence Modification in the Limiting Cases of Heavy- and Tracer-Particles,” ASME J. Fluids Eng., 119(2), 458–460.
Riley,  J. J., and Corrsin,  S., 1974, “The Relation of Turbulent Diffusivity to Lagrangian Velocity Statistics for the Simplest Shear Flow,” J. Geophys. Res., 79(2), 1768–1771.

Figures

Grahic Jump Location
Anisotropy Tensor: Comparison between DNS and Analytical model—Isotropic Correlations
Grahic Jump Location
Turbulence modulation: Comparison between DNS and Analytical model—Isotropic Correlations
Grahic Jump Location
Anisotropy Tensor: Comparison between DNS and Analytical model—Anisotropic Correlations
Grahic Jump Location
Turbulence modulation: Comparison between DNS and Analytical model—Anisotropic Correlations
Grahic Jump Location
Anisotropy Tensor: Comparison between DNS and Analytical model—Anisotropic Correlations with high Cij
Grahic Jump Location
Turbulence modulation: Comparison between DNS and Analytical model—Anisotropic Correlations with high Cij
Grahic Jump Location
Turbulence Enhancement: κ/κ0 for Rij(τ) with negative loops

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