On a finite-difference solution for the constant-property turbulent boundary layer.

作者: RICHARD H. PLETCHER

DOI: 10.2514/3.5090

关键词:

摘要: A finite-differe nce method has been developed for the solutions to governing partial differential equations constant-property turbulent boundary layer. Prandtl's mixinglength concept was used express apparent shearing stress according a hypothesized mixing-length distribution through The model is in general agreement with experimental data variety of flow conditions. method, an always stable explicit finite-difference formulation that requires no iterative procedures, numerically more direct than other methods recently proposed and unique its evaluation by using assumed as only empirical input. predicted skin-friction coefficients velocity profiles agree well several comparisons made, which included flows both favorable adverse pressure gradients flat plate cases without blowing. numerical presented not restricted use particular tentatively this work, but can be compare various models help establish their properties range applicability, thereby serving further understanding most fundamental aspects flow. c Cf gc I

参考文章(21)
Hussein Zaky Barakat, John A. Clark, Analytical and experimental study of the transient laminar natural convection flows in partially filled liquid containers. Proceeding of International Heat Transfer Conference 3. ,(2019) , 10.1615/IHTC3.960
A. M. Smith, T. Cebeci, NUMERICAL SOLUTION OF THE TURBULENT-BOUNDARY-LAYER EQUATIONS Defense Technical Information Center. ,(1967) , 10.21236/AD0656430
E. R. VAN DRIEST, On Turbulent Flow Near a Wall Journal of the Aeronautical Sciences. ,vol. 23, pp. 1007- 1011 ,(1956) , 10.2514/8.3713
Donald Coles, The law of the wake in the turbulent boundary layer Journal of Fluid Mechanics. ,vol. 1, pp. 191- 226 ,(1956) , 10.1017/S0022112056000135
A method for the numerical or mechanical solution of certain types of partial differential equations Proceedings of The Royal Society A: Mathematical, Physical and Engineering Sciences. ,vol. 161, pp. 353- 366 ,(1937) , 10.1098/RSPA.1937.0149
D. B. Spalding, S. W. Chi, The drag of a compressible turbulent boundary layer on a smooth flat plate with and without heat transfer Journal of Fluid Mechanics. ,vol. 18, pp. 117- 143 ,(1964) , 10.1017/S0022112064000088
G. L. Mellor, D. M. Gibson, Equilibrium turbulent boundary layers Journal of Fluid Mechanics. ,vol. 24, pp. 225- 253 ,(1966) , 10.1017/S0022112066000612
E. T. Whittaker, G. N. Watson, A Course of Modern Analysis ,(1902)