Investigation of the Flow Characteristics in a Sink-Swirl Flow within Two Disks


(*) Corresponding author


Authors' affiliations


DOI's assignment:
the author of the article can submit here a request for assignment of a DOI number to this resource!
Cost of the service: euros 10,00 (for a DOI)

Abstract


Flow characteristics in a sink-swirl flow within two disks are examined experimentally and numerically. The experiments and the predictions have been carried out for three bulk Reynolds numbers and four contraction ratios. Results show that as the contraction ratio and the Reynolds number increase, the pressure coefficient increases. Stronger vortices will be produced resulting in a higher tangential velocity and hence a higher pressure drop. The radial pressure decreases slowly from the inlet periphery up to halfway along the disk and then decreases sharply as the flow approach the exit hole.
Air enters through the peripheral gap between the two disks and converges to the center where it discharges axially through the exit hole. This indicates that the flow moved towards a more favorable pressure gradient, hence the vortex flow accelerated according to the angular momentum conservation.
It can be seen that the Reynolds stress model gives good agreement with the present experimental data and the percentage difference error between the predicted and experiments is less than 10%.


Copyright © 2013 Praise Worthy Prize - All rights reserved.

Keywords


Contraction Ratio; Two Disks; Sink-Swirl Flow; CFD; Vortex Generator

Full Text:

PDF


References


G.H. Vatistas, A note on liquid vortex sloshing and kelvin’s equilibria, Journal of Fluid Mechanics, vol. 217, pp. 241-248, 1990.

B. Osar, B.M. Cetegen, and A. Faghri, Experiments on the flow of a thin liquid film over a horizontal stationary and rotating disk surface,Experiments in Fluids, vol. 34, pp. 556-565, 2003.

G. Gauthier , P. Gondret, F. Moisy, M. Rabaud , Instabilities in the flow between co-and counter-rotating disks,Journal of Fluid Mechanics, vol. 473, pp. 1-21, 2002.

G.H. Vatistas, A. Ghila, and G. Zitouni, Radial inflow within two flat disks,ActaMechanica vol. 113, pp. 109-118, 1995.

M. DeSantis,E.L Rakowsky, An experimental investigation of the viscous flow field in a pneumatic vortex rate sensor, ASME, 70-FLCS-16, pp.1-12, 1971.

C. Kwok, N. Thinh, S. Lin, An investigation of confined vortex flow phenomena, Journal of Basic Engineering, Transactions of ASME, pp.689-696, 1972.

J. Savino, E. Keshock, Experimental profiles of velocity components and radial pressure distribution in a vortex contained in a short cylindrical chamber, NASA TN D-3072, Library of University of CalifoniaSanDiego, pp. 2-32, 1965

A. Singh,B. Vyas, U. Powle, Investigations on inward flow between two stationary parallel disks, Int. J. of Heat and Fluid Flowvol. 20, pp. 395-401, 1999.

H. Murphy, M. Coxon, Symmetric sink flow between parallel plates, Trans. ASME J. Fluids Engg, vol. 100, pp. 477-484, 1978.

J.H. Ferziger, M. Peric, Computational Methods for Fluid Dynamics (2nd edition, Springer, Verlag Berlin Heidelberg, Germany, 1999).

M. Nallasamy, Turbulence models and their applications to the prediction of internal flows, Computers and Fluids, vol.15, n. 2, pp. 151-194, 1987.

A. Nejad, S. Vanka, Favaloro, M. Samimy, C. Langenfeld, Application of Laser Velocimetry for Characterization of Confined Swirling Flow, Transactions of the ASME, Journal of Engineering for Gas Turbines and Power, vol. 111, pp. 36-45, 1989

R. Weber, Assessment of turbulence modeling for engineering prediction of swirling vortices in the near burner zone, International Journal of Heat and Fluid Flow, vol. 11, n. 3, pp. 225-235,1990.

B.E. Launder, Second-moment closure and its use in modelling turbulent industrial flows, International Journal for Numerical Methods in Fluids,vol. 9, n. 8, pp. 963-985, 1989.

M.A. Leschziner,Modelling engineering flows with Reynolds stress turbulence closure, Journal of Wind Engineering and Industrial Aerodynamics, vol. 35, n. 1, pp. 21-47, 1990.

A.E. German, T. Mahmud,Modelling of non-premixed swirl burner flows using a Reynolds-stress turbulence closure,Fuel, vol. 84, n 5, pp. 583-594, 2005.

W.P. Jones, A. Pascau, Calculation of Confined Swirling Flows with a Second Momentum Closure. Transaction of the ASME, vol. 111, pp. 248-255, 1989.

A.J. Hoekstra, H.E. Derksen,V Akker, An Experimental and Numerical Study of Turbulent Swirling Flow in Gas Cyclones. Chemical Engineering Science, vol. 54, pp. 2055-2065, 1999.

S. Jakirlic, K. Hanjalic, C. Tropea, Modeling Rotating and Swirling Turbulent Flows: A Perpetual Challenge. AIAA Journal, vol. 40, n. 10, pp. 1984-1996, 2002.

L.N. Jones, P.H. Gaskell, H.M. Thompson, X.J. Gu, D.R. Emerson, Anisotropic, isothermal, turbulent swirling flow in a complex combustor geometry,Int. J. Numer. Meth. Fluids, vol. 47, pp. 1053–1059, 2005.

A.M. Jawarneh,G.H. Vatistas,Y. Aboelkassem,Experimental Investigation of the Pressure Drop in a Sink-Swirl Flow within Two Disks, AIAA, Journal of Propulsion and Power, vol. 21, n. 4, pp. 759-760, 2005.

G.H. Vatistas, W.Ghaly, and Tsifourdaris, Swirling Inflow Within the Narrow Gap of the Two Disks, J. propulsion and power, vol. 21, n.4, pp. 743-750, 2005.

G. H. Vatistas, M. Fayed, and J. U. Soroardy, Strongly Swirling Turbulent Sink Flow Between Two Stationary Disks. J. Prop. and Power, vol. 24, n. 2, 2008.

B.E. Launder, G.J. Reece, and W. Rodi, Progress in the Development of a Reynolds-Stress Turbulence Closure, J. Fluid Mech., vol. 68, n. 3, pp.537-566, 1975.

F.S. Lien and M.A. Leschziner, Assessment of Turbulent Transport Models Including Non-Linear RNG Eddy-Viscosity Formulation and Second-Moment Closure, Computers and Fluids, vol. 23, n. 8, pp. 983-1004, 1994.

M.M Gibson and B.E Launder, Ground Effects on Pressure Fluctuations in the Atmospheric Boundary Layer, J. Fluid Mech.,vol.86, pp.491-511, 1978.

B.E. Launder, D.B. Spalding, Numerical Computation of Turbulent Flows, Computer Methods in Applied Mechanics and Engineering, vol. 3, n. 2, pp. 269-289, 1974.

S.E. Kim and D. Choudhury, A Near-Wall Treatment Using Wall Functions Sensitized to Pressure Gradient, ASME FED, 217, Separated and Complex Flows. ASME, 1995, pp. 273-280.

V. Patankar, Numerical Heat Transfer and Fluid Flow, Hemisphere, New York, 1980.


Refbacks

  • There are currently no refbacks.



Please send any question about this web site to info@praiseworthyprize.com
Copyright © 2005-2024 Praise Worthy Prize