Laminar separation bubble that occurs on the suction side of the Eppler 61 airfoil at Re=46000 is studied. The incompressible flow equations are solved using a stabilized finite element method. No turbulence model is used. The variation of the bubble length and its location, with the angle of attack (α), is studied in detail. An abrupt increase in the lift coefficient is observed at α∼4.5°. It is found to be related to a sudden decrease in the separation bubble length at the trailing edge of the airfoil. Significant differences are observed in the results from the 2D and 3D computations. Stall is observed in 3D simulations, but is found to be absent in 2D. The laminar bubble, which fails to reattach in 3D for α>14°, continues to reattach for α as large as 20° in the 2D computations. Reynolds stress calculations in both 2D and 3D indicate the extent to which the outer flow is affected by the presence of bubble. It is found that the Reynolds stress components and are of comparable order of magnitude indicating that spanwise fluctuations are significant. The effect of the time window used to compute the time-averaged aerodynamic coefficients is studied. The time-averaged and root mean square (rms) value of the aerodynamic coefficients are calculated for both 2D and 3D computations and compared with the previously published experimental results. The 3D computations show good agreement with the earlier data. The variation of the rms value of the aerodynamic coefficients with angle of attack shows certain peaks. The cause of their appearance is investigated. The effect of Reynolds number is studied. The increase in Re at α=10° is found to reduce the bubble length and cause it to move closer to the leading edge. Copyright © 2009 John Wiley & Sons, Ltd.
[1]
Laura L. Pauley,et al.
Low-Reynolds-number separation on an airfoil
,
1996
.
[2]
Y. Saad,et al.
GMRES: a generalized minimal residual algorithm for solving nonsymmetric linear systems
,
1986
.
[3]
Mohamed Gad-el-Hak,et al.
Micro-Air-Vehicles: Can They be Controlled Better?
,
2001
.
[4]
M. L. Henderson,et al.
Low-speed single-element airfoil synthesis
,
1979
.
[5]
Mahidhar Tatineni,et al.
Numerical Simulation of Unsteady Low-Reynolds-Number Separated Flows over Airfoils
,
1996
.
[6]
T. J. Mueller,et al.
Experimental studies of the Eppler 61 airfoil at low Reynolds numbers
,
1982
.
[7]
I. Tani.
Low-speed flows involving bubble separations
,
1964
.
[8]
Sergio Montelpare,et al.
A thermographic method to evaluate the local boundary layer separation phenomena on aerodynamic bodies operating at low Reynolds number
,
2004
.
[9]
Parviz Moin,et al.
The structure of two-dimensional separation
,
1990,
Journal of Fluid Mechanics.
[10]
S. Mittal,et al.
Incompressible flow computations with stabilized bilinear and linear equal-order-interpolation velocity-pressure elements
,
1992
.
[11]
Michael S. Selig,et al.
Spanwise variations in profile drag for airfoils at low Reynolds numbers
,
1995
.