PARAMETRIC STUDY OF SUCTION OR BLOWINGEFFECTS ON TURBULENT FLOW OVER A FLATPLATE

محتوى المقالة الرئيسي

Najdat Nashat Abdulla
Sajida Lafta Ghashim Jassim

الملخص

 The two-dimensional, incompressible, and turbulent boundary layer flow over a flat plate


 


with suction or blowing from a spanwise slot is examined numerically. The mathematical


 


modeling involves the derivation of the governing partial differential equations of the


 


problems. These are the continuity, the momentum, the energy and the (K-ε) turbulence


 


model. Besides, the perfect gas law is also used. A numerical solution of the governing


 


equations is approximated by using a finite volume method, with staggered grid and modified


 


SIMPLE algorithm. A computer program in FORTRAN 90 is built to perform the numerical


 


solution.The developed computational algorithm is tested for the flow over a flat plate (4m)


 


long with uniform suction or blowing velocity ratios of (V/U∞ =± 0.0185, ± 0.0463 and


 


±0.0925 m/s) are imposed on the slot for Reynolds number of (1.36 x 107 ), based on the plate


 


length. The position of the slot change in the range of (X/L=1/4, 1/2 and 3/4) from leading


 


edge and also, change width of slot in the value equal (0.12, 0.2 and 0.28m).The plate


 


temperature is (70 °C), with the free stream velocity and temperature are (8.6m/s) and (25 °C)


 


respectively. In addition, the effects of pitch angles on the flow field are investigated in the


 


range of (30о   150о).The numerical results show that, for a uniform blowing, location of


 


slot equal (X/L=1/4) from leading edge, a significant reduction of skin friction coefficient,


 


wall shear stress and boundary layer thickness [displacement and momentum] to occur.


 


While, an increase in boundary layer shape factor. Reynolds stress (uv) is more decreased


 


than [(uu) and (vv)], mean velocity profiles in wall coordinates and dimensionless distance


 


(U+, y+) decreases. When slot location is moved downstream to locations (X/L=1/2 or 3/4) a


 


similar behavior can be said and most effective slot is obtained as (slot at X/L= 3m) from


 


leading edge. While width of slot equal (0.28m) is better than values equal (0.12m and 0.2m).


 


An opposite observations for the case of suction. The numerical results are compared with


 


available numerical results and experimental data and a satisfactory results are obtained. 

تفاصيل المقالة

القسم

Articles

كيفية الاقتباس

"PARAMETRIC STUDY OF SUCTION OR BLOWINGEFFECTS ON TURBULENT FLOW OVER A FLATPLATE" (2024) مجلة الهندسة, 16(04), ص 6165–6185. doi:10.31026/j.eng.2010.04.31.

المراجع

Awbi, H. H., “Ventilation of Building”, Department of Construction

Management and Engineering, Unversity of Reading, London (1991).

Kim, K. and Sung, J. H., “Effect of Periodic Blowing from Span Wise Slot On

A Turbulent Boundary Layer”, AIAA. Journal, Vol.41, No.10, PP.196-1924,

October (2003).

Krogsted, P. A. and Kourakine, A., “Some Effects of Localized Injection on

the Turbulence Structure in a Boundary Layer”, Physics of Fluid, Vol. 12, No.

, pp.2990-2999, November (2000).

Lai, K. Y. M., and Makomaski, A. H., “Three Dimensional Flow Pattern

Upstream of a Surface Mounted Rectangular Obstruction”, Transctions of the

ASME, Journal of Fluids Engineering, Vol. 111, pp. 449-456, December

(1989).

Munem, D. S., "Effect of suction and Blowing on the Flow Over A Flat Plate

", MSC. Thesis, Mechanical Engineering Department, University of Baghdad,

October (2004).

Park, j. and Choi, H., “Effects of Uniform Blowing or Suction from a Span

Wise Slot on a Turbulent Boundary Layer Flow”, Journal Physics of Fluids,

Vol.11, No.10, pp. 3095-3105,October (1999).

Park, Y.S., Park, S.H., and Sung, H. J., “ Measurement of Local Forcing on a

Turbulent Boundary Layer using PIV”,Journal Experiments in Fluids, Vol.34,

PP. 697-707, April (2003).

 Patankar, S. V., "Numerical Heat Transfer and Fluid Flow", Hemisphere

Publishing Corporation, Taylor & Francis Group, (1980).

 Schlichting, H., "Boundary Layer Theory", Sixth Edition, McGraw- Hill Book

Company, New York (1968).

 Versteeg, H.K., and Malalasekera, W., "An Introduction to Computational

Fluid Dynamics-The finite volume method", Longman group Ltd., (1995).