chapter 5, airfoils, wings, and other aerodynamic shapes – a mini course on aerodynamics douglas...

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Chapter 5, Airfoils, Wings, and Other Aerodynamic Shapes – a mini course on aerodynamics Douglas S. Cairns Lysle A. Wood Distinguished Professor

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Page 1: Chapter 5, Airfoils, Wings, and Other Aerodynamic Shapes – a mini course on aerodynamics Douglas S. Cairns Lysle A. Wood Distinguished Professor

Chapter 5, Airfoils, Wings, and Other Aerodynamic Shapes –

a mini course on aerodynamics

Douglas S. Cairns

Lysle A. Wood Distinguished Professor

Page 2: Chapter 5, Airfoils, Wings, and Other Aerodynamic Shapes – a mini course on aerodynamics Douglas S. Cairns Lysle A. Wood Distinguished Professor
Page 3: Chapter 5, Airfoils, Wings, and Other Aerodynamic Shapes – a mini course on aerodynamics Douglas S. Cairns Lysle A. Wood Distinguished Professor
Page 4: Chapter 5, Airfoils, Wings, and Other Aerodynamic Shapes – a mini course on aerodynamics Douglas S. Cairns Lysle A. Wood Distinguished Professor
Page 5: Chapter 5, Airfoils, Wings, and Other Aerodynamic Shapes – a mini course on aerodynamics Douglas S. Cairns Lysle A. Wood Distinguished Professor
Page 6: Chapter 5, Airfoils, Wings, and Other Aerodynamic Shapes – a mini course on aerodynamics Douglas S. Cairns Lysle A. Wood Distinguished Professor

F1 is the integrated resultant of pressure on the TOP surfaceF2 is the integrated resultant of pressure on the BOTTOM surface

Page 7: Chapter 5, Airfoils, Wings, and Other Aerodynamic Shapes – a mini course on aerodynamics Douglas S. Cairns Lysle A. Wood Distinguished Professor
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Page 9: Chapter 5, Airfoils, Wings, and Other Aerodynamic Shapes – a mini course on aerodynamics Douglas S. Cairns Lysle A. Wood Distinguished Professor
Page 10: Chapter 5, Airfoils, Wings, and Other Aerodynamic Shapes – a mini course on aerodynamics Douglas S. Cairns Lysle A. Wood Distinguished Professor
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Note: The basis Cessna airfoil is a NACA 2412

Page 15: Chapter 5, Airfoils, Wings, and Other Aerodynamic Shapes – a mini course on aerodynamics Douglas S. Cairns Lysle A. Wood Distinguished Professor

The NACA AirfoilsThe NACA airfoils are airfoil shapes for aircraft wings developed by the National Advisory Committee for Aeronautics (NACA). The shape of the NACA airfoils is described using a series of digits following the word "NACA." The parameters in the numerical code can be entered into equations to precisely generate the cross-section of the airfoil and calculate its properties.

"It shall be the duty of the advisory committee for aeronautics to supervise and direct the scientific study of the problems of flight with a view to their practical solution"

Page 16: Chapter 5, Airfoils, Wings, and Other Aerodynamic Shapes – a mini course on aerodynamics Douglas S. Cairns Lysle A. Wood Distinguished Professor

The first NACA Meeting - 1915

Page 17: Chapter 5, Airfoils, Wings, and Other Aerodynamic Shapes – a mini course on aerodynamics Douglas S. Cairns Lysle A. Wood Distinguished Professor

The NACA 4 Digit SeriesThe NACA four-digit wing sections define the profile by:

One digit describing maximum camber as percentage of the chord.

One digit describing the distance of maximum camber from the airfoil leading edge in tens of percents of the chord.

Two digits describing maximum thickness of the airfoil as percent of the chord.

For example, the NACA 2412 airfoil has a maximum camber of 2% located 40% (0.4 chords) from the leading edge with a maximum thickness of 12% of the chord. Four-digit series airfoils by default have maximum thickness at 30% of the chord (0.3 chords) from the leading edge.

The NACA 0015 airfoil is symmetrical, the 00 indicating that it has no camber. The 15 indicates that the airfoil has a 15% thickness to chord length ratio: it is 15% as thick as it is long.

Page 18: Chapter 5, Airfoils, Wings, and Other Aerodynamic Shapes – a mini course on aerodynamics Douglas S. Cairns Lysle A. Wood Distinguished Professor

The NACA 5 Digit SeriesThe NACA five-digit series describes more complex airfoil shapes:

The first digit, when multiplied by 0.15, gives the designed coefficient of lift (CL).

Second and third digits, when divided by 2, give p, the distance of maximum camber from the leading edge (as per cent of chord).

Fourth and fifth digits give the maximum thickness of the airfoil (as per cent of the chord).

For example, the NACA 12018 airfoil would give an airfoil with maximum thickness of 18% chord, maximum camber located at 10% chord, with a lift coefficient of 0.15

Page 19: Chapter 5, Airfoils, Wings, and Other Aerodynamic Shapes – a mini course on aerodynamics Douglas S. Cairns Lysle A. Wood Distinguished Professor

Appendix D - NACA 2412 Airfoil

Page 20: Chapter 5, Airfoils, Wings, and Other Aerodynamic Shapes – a mini course on aerodynamics Douglas S. Cairns Lysle A. Wood Distinguished Professor
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Summary Equations – Critical Mach Number and Compressibility (based on isentropic equations)

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NASA LS (1) Airfoil

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Boeing 737 Wing

In flight, high lift devices retracted, configured for cruise, top picture

with relatively new winglets

Landing configuration, slats, flaps, and spoilers deployed (bottom)

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Circulation “Sails”

Bureau Mauric ALCYONE

Blowers are mounted at base to add circulation to free stream wind; creates lift

leading to propulsion of the vessel

Cousteau Society Calypso II; designed but not built

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Chapter 5 Summary

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Chapter 5 Summary (cont.)

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Chapter 5 (cont.)