Characteristics of laminar viscous shear-thinning fluid flows in eccentric annular channels

Journal of Non-Newtonian Fluid Mechanics

Volumn 84, Issue 1, 1999, Pages 1-17

  Fang, P ^a   Manglik, R M ^a   Jog, M A ^a  

^a University of Cincinnati   (United States)

Author keywords

Eccentric annulus; Laminar flow; Power law fluids; Pseudoplastic flows

Indexed keywords

CHANNEL FLOW; FINITE DIFFERENCE METHOD; MATHEMATICAL MODELS; MATHEMATICAL TRANSFORMATIONS; NON NEWTONIAN LIQUIDS; RHEOLOGY; SHEAR FLOW; VISCOUS FLOW;

ECCENTRIC ANNULUS; POWER-LAW FLUIDS; PSEUDOPLASTIC FLOWS;

LAMINAR FLOW;

CHANNEL; LAMINAR FLOW; MATHEMATICAL MODELING; POWER LAW FLUID; SHEAR THINNING;

EID: 0033620912     PISSN: 03770257     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0377-0257(98)00145-1     Document Type: Article

References (28)

1. R.B. Bird, R.C. Armstrong, O. Hassager, Dynamics of Polymeric Liquids, vol. 1, Wiley, New York, 1977.
2. A.H.P. Skelland, Non-Newtonian Flow and Heat Transfer, Wiley, New York, 1967.
3. T. Fenner, Principles of Polymer Processing, Chemical Publishing, New York, 1980.
4. I. Cho, J.P. Hartnett, Non-Newtonian fluids in circular pipe flow, in: J.P. Hartnett, T.F. Irvine, Jr. (Eds.), Advances in Heat Transfer, vol. 15, Academic, New York, 1982, pp. 59-141.
5. Piercy A.V., Hooper M.S., Winny H.F. Viscous flow through pipes with core. London, Edinburgh, Dublin Phil. Mag. J. Sci. 15:1993;647-676.
6. C. Stevenson, The center of flexure of a hollow shaft, Proc. London Math. Soc., Ser. 2, vol. 50 (1949) pp.536.
7. Snyder T., Goldstein G.A. An analysis of fully developed flow in an eccentric annulus. AIChE J. 11:1965;462-467.
8. Trombetta L. Laminar forced convection in eccentric annuli. Int. J. Heat Mass Transfer. 14:1971;1161-1173.
9. Tiedt W. Berechnung des Laminaren und Turbulent Reibungswiderstandes Konzentrischer und Exzentrisher Ringspalte, Part I. Chem. -Ztg. Chem. Appar. 90:1966;813-821.
10. Tiedt W. Berechnung des Laminaren und Turbulenten Reibungswiderstandes Konzentrischer und Exzentrisher Ringspalte, Part II. Chem. -Ztg. Chem. Appar. 91:1967;17-25.
11. Manglik R.M., Fang P.P. Effect of eccentricity and thermal boundary conditions on laminar flow in annular ducts. Int. J. Heat Fluid Flow. 16:1995;298-306.
12. M.P. Escudier, I.W. Gouldson, Effects of centerbody rotation on laminar flow through an eccentric annulus, in: R.J. Adrian et al. (Eds.), Developments in Laser Techniques and Applications to Fluid Mechanics, Springer, 1997.
13. P. Fang, Numerical Investigation of Laminar Forced Convection in Newtonian and Non-Newtonian Flows in Eccentric Annuli, Ph.D. Dissertation, Department of Mechanical, Industrial and Nuclear Engineering, University of Cincinnati, Cincinnati, OH, 1998.
14. Fredrickson A.G., Bird R.B. Non-Newtonian flow in annuli. Ind. Eng. Chem. 50:1958;347-352.
15. Tuoc T.K., McGiven J.M. Laminar flow of non-Newtonian fluids in annuli. Trans. I. Chem. E., Part A. 72:1994;669-676.
16. Escudier M.P., Gouldson I.W., Jones D.M. Flow of shear-thinning fluids in a concentric annulus. Exp. Fluids. 18:1995;225-238.
17. Guckes T.L. Laminar flow of non-Newtonian fluids in an eccentric annulus. J. Eng. Ind. 97:1975;498-506.
18. Uner D., Ozgen C., Tosun I. An approximate solution for non-Newtonian flow in eccentric annuli. Ind. Eng. Chem. Res. 27:1988;698-701.
19. Walton I.C., Bittleston S.H. The axial flow of a bingham plastic in a narrow eccentric annulus. J. Fluid Mech. 222:1991;39-60.
20. Szabo P., Hassager O. Flow of viscoplastic fluids in eccentric annular geometries. J. Non-Newtonian Fluid Mech. 45:1992;149-169.
21. Mitsuishi N., Aoyagi Y. Non-Newtonian fluid flow in an eccentric annulus. J. Chem. Eng. Japan. 6(5):1973;402-408.
22. Prusa J., Yao L.S. Natural convection heat transfer between eccentric horizontal cylinders. J. Heat Transfer. 105:1983;108-115.
23. Prusa J., Yao L.S. Numerical solution for fully developed flow in heated curved tubes. J. Fluid Mech. 123:1982;503-522.
24. Manglik R.M., Bergles A.E. Fully developed laminar heat transfer in circular-segment ducts with uniform wall temperature. Numer. Heat Transfer, Part A. 26:1994;499-519.
25. Nouri J.M., Whitelaw J.H. Flow of Newtonian and non-Newtonian fluids in a concentric annulus with rotation of the inner cylinder. J. Fluids Eng. 116:1994;821-827.
26. M.P. Escudier, I.W. Gouldson, 1997 (pers. commun.).
27. Capobianchi M., Irvine T.F. Jr. Predictions of pressure drop and heat transfer in concentric annular ducts with modified power law fluids. Wärme Stoffübertr. 27:1992;209-215.
28. Kozicki W., Chou C.H., Tiu C. Non-Newtonian flow in ducts of arbitrary cross-sections. Chem. Eng. Sci. 21:1966;665-679.