Abstract
An exact numerical solution to the 2-D(Two-Dimensional) laminar boundary-layer equations of power-law non-newtonian fluids is obtained using a finite difference technique. No limitation has been imposed on the flow behavior index(n) or generalized Prandli number As a test case, velocity and temperature fields around a circular cylinder in crossflow were calculated The result clearly indicated that heat transfer of power-law materials is governed by shear dependent viscosity.
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Acrivos, A., Shah, M.I., and Petersen, E.E.:AIChE J.,6, 312(1960).
Acrivos, A., Shah, M.I., and Petersen, E.E.:AIChE J.,20, 101 (1965).
Shah, M., Petersen, E., and Acrivos, A.:AIChEJ.,8, 542(1962).
Bizzel, G. and Slattery, J.:Chem. Eng. Sci.,17, 177(1962).
Wlof, C. and Szewczyk, A.: 3rd Int’l Heat Trans.Conf. Chicago, 1966 Paper#37.
Takahashi, K.: 6th Int’l Heat Trans.Conf. New York,5, 335 (1979).
Kim, B.K.: Ph. D. Dissertation, Virginia Polytechnic Institute and State Univ., Blackage Virginia, 1985.
Kim, B.K., Borell, G., Cramer, M.S., Diller, T., and Telionis, D.P.: Proc. Symp. on Nonlinear Problems in Energy Eng., DOE CONF 830313, 96 (1983).
Kim, B.K., VanDenbrink, D., Cramer, M.S., and Telionis, D.P.:AIChE J.,33, 19 (1987).
Telionis, D.P.: “Unsteady Viscous Flow”, Spring-Verlag, New York (1981).
Phillips, J.H.:J. Appl. Mech.,58, 561 (1973).
Carnahan, B., Luther, A.H., and Wilkers, J.O.: “Applied Numerical Methods”, Wiley, 1969.
Dwyer, H.A. and McCroskey, W.J.:J. Fluid Mech.,61, 753 (1973).
Schlichting, H.: “Boundary-Layer Theory”, 7th ed., McGraw Hill, New York (1979).
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Kim, B.K., Lee, H.S. Boundary-layer analysis of power-law fluids. Korean J. Chem. Eng. 6, 227–233 (1989). https://doi.org/10.1007/BF02697685
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DOI: https://doi.org/10.1007/BF02697685