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Introduction
• Two Airfoils are analyzed to determine the influence of
camber on aerodynamic characteristics.
• NACA 0012 (symmetric)
• NACA 2412 (Cambered)
• The both have the same
• Chord length ( 0.2 m)
• Span (0.05 m)
• Position of Maximum thickness (12% )
1
2
Inflated airfoil mesh
Computational model
• Boundary conditions
• Constant free stream velocity U∞= 5 m/s.
• At temperature 250C
• 1 atm reference pressure
• No heat transfer, no turbulence model
• No slip at the airfoil walls
• Domain boundaries of free slip
• Outlet conditions of zero gauge average static pressure.
3
Computational domain
• Grid convergence
• The result for the lift coefficient is plotted for 3 mesh sizes
• 0.006 m mesh is chosen since it gives smoother result
4
Influence of airfoil camber on aerodynamic
coefficients
• Cambered airfoil produces greater lift & lift to drag ratio
5
• Influence of airfoil camber on Flow behavior
• Total pressure For symmetric airfoil at 0, 8,12,& 15 degrees angle
of attack
6
• Influence of airfoil camber on Flow behavior
• Total pressure For cambered airfoil at 0, 8,12,& 15 degrees angle
of attack
7
• Influence of varying the thickness ratio
• As the thickness % is increased
Drag coefficient increases
• Influence of Varying Reynolds number on drag
coefficient
• As the speed is increased the
drag coefficient reduces
8
• Boundary layer thickness and separation
• Separation occurred at x=0.082 m then flow reattaches
• A final separation occurs at x=0.18 m which is very close to the trailing
edge
• Conclusion
• The camber of an airfoil is important for delay of boundary layer
separation
• The results gotten from the simulation at the same Reynolds number (65000) for the
NACA0012 and NACA2412 shows the stall angles to be 11.60 and 14.80 respectively.
• Separation will lead to lift as well as drag generation.
• Lower Reynolds number generates more drag on an airfoil
• The sharp peaks of the wall shear stress after separation are seen to be
due to transition of boundary layers from laminar to turbulent
9
x (m) y (m) UT (m/s) du dy τw/µ (1/s) δ (m)
0.000702 0.000154 3.135554 1.28E-07 5.52E-06 0.023282 0.005513
0.007136 0.007698 4.12E-06 1.34E-10 2.90E-06 4.62E-05 0.002088
0.016758 0.010229 3.367934 1.50E-10 5.51E-06 2.72E-05 0.001884
0.031709 0.013356 5.675004 0.041262 5.56E-06 7424.083 0.001967
0.057865 0.015645 6.04E+00 0.030707 5.50E-06 5579.344 0.002349
0.080487 0.015614 -0.41172 -0.00854 5.50E-06 -1551.55 0
0.080487 0.015614 -4.12E-01 0.00582 5.50E-06 1058.182 0.004122
0.126845 0.011869 8.33E-01 2.83E-05 5.59E-06 5.059576 0.005534
0.148499 0.0091 1.35E-01 0.001567 5.58E-06 280.8696 0.000393
0.167461 0.006197 2.49E+00 0.000562 5.56E-06 101.144 0.005534
0.18278 0.003525 4.074433 -0.02198 5.57E-06 -3946.1 0.005551

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Influence of Airfoil Camber on Flow Behaviour & Aerodynamic co-efficients

  • 1. Introduction • Two Airfoils are analyzed to determine the influence of camber on aerodynamic characteristics. • NACA 0012 (symmetric) • NACA 2412 (Cambered) • The both have the same • Chord length ( 0.2 m) • Span (0.05 m) • Position of Maximum thickness (12% ) 1
  • 3. • Boundary conditions • Constant free stream velocity U∞= 5 m/s. • At temperature 250C • 1 atm reference pressure • No heat transfer, no turbulence model • No slip at the airfoil walls • Domain boundaries of free slip • Outlet conditions of zero gauge average static pressure. 3 Computational domain
  • 4. • Grid convergence • The result for the lift coefficient is plotted for 3 mesh sizes • 0.006 m mesh is chosen since it gives smoother result 4
  • 5. Influence of airfoil camber on aerodynamic coefficients • Cambered airfoil produces greater lift & lift to drag ratio 5
  • 6. • Influence of airfoil camber on Flow behavior • Total pressure For symmetric airfoil at 0, 8,12,& 15 degrees angle of attack 6
  • 7. • Influence of airfoil camber on Flow behavior • Total pressure For cambered airfoil at 0, 8,12,& 15 degrees angle of attack 7
  • 8. • Influence of varying the thickness ratio • As the thickness % is increased Drag coefficient increases • Influence of Varying Reynolds number on drag coefficient • As the speed is increased the drag coefficient reduces 8
  • 9. • Boundary layer thickness and separation • Separation occurred at x=0.082 m then flow reattaches • A final separation occurs at x=0.18 m which is very close to the trailing edge • Conclusion • The camber of an airfoil is important for delay of boundary layer separation • The results gotten from the simulation at the same Reynolds number (65000) for the NACA0012 and NACA2412 shows the stall angles to be 11.60 and 14.80 respectively. • Separation will lead to lift as well as drag generation. • Lower Reynolds number generates more drag on an airfoil • The sharp peaks of the wall shear stress after separation are seen to be due to transition of boundary layers from laminar to turbulent 9 x (m) y (m) UT (m/s) du dy τw/µ (1/s) δ (m) 0.000702 0.000154 3.135554 1.28E-07 5.52E-06 0.023282 0.005513 0.007136 0.007698 4.12E-06 1.34E-10 2.90E-06 4.62E-05 0.002088 0.016758 0.010229 3.367934 1.50E-10 5.51E-06 2.72E-05 0.001884 0.031709 0.013356 5.675004 0.041262 5.56E-06 7424.083 0.001967 0.057865 0.015645 6.04E+00 0.030707 5.50E-06 5579.344 0.002349 0.080487 0.015614 -0.41172 -0.00854 5.50E-06 -1551.55 0 0.080487 0.015614 -4.12E-01 0.00582 5.50E-06 1058.182 0.004122 0.126845 0.011869 8.33E-01 2.83E-05 5.59E-06 5.059576 0.005534 0.148499 0.0091 1.35E-01 0.001567 5.58E-06 280.8696 0.000393 0.167461 0.006197 2.49E+00 0.000562 5.56E-06 101.144 0.005534 0.18278 0.003525 4.074433 -0.02198 5.57E-06 -3946.1 0.005551