Book contents
- Frontmatter
- PREFACE
- PREFACE TO SECOND EDITION
- Contents
- REFERENCES
- Chap. I Introduction
- Chap. II Bernoulli's Equation
- Chap. III The Stream Function
- Chap. IV Circulation and Vorticity
- Chap. V The Velocity Potential and the Potential Function
- Chap. VI The Transformation of a Circle into an Aerofoil
- Chap. VII The Aerofoil in Two Dimensions
- Chap. VIII Viscosity and Drag
- Chap. IX The Basis of Aerofoil Theory
- Chap. X The Aerofoil in Three Dimensions
- Chap. XI The Monoplane Aerofoil
- Chap. XII The Flow round an Aerofoil
- Chap. XIII Biplane Aerofoils
- Chap. XIV Wind Tunnel Interference on Aerofoils
- Chap. XV The Airscrew: Momentum Theory
- Chap. XVI The Airscrew: Blade Element Theory
- Chap. XVII The Airscrew: Wind Tunnel Interference
- Appendix
- Bibliography
- Index
Chap. XV - The Airscrew: Momentum Theory
Published online by Cambridge University Press: 01 June 2011
- Frontmatter
- PREFACE
- PREFACE TO SECOND EDITION
- Contents
- REFERENCES
- Chap. I Introduction
- Chap. II Bernoulli's Equation
- Chap. III The Stream Function
- Chap. IV Circulation and Vorticity
- Chap. V The Velocity Potential and the Potential Function
- Chap. VI The Transformation of a Circle into an Aerofoil
- Chap. VII The Aerofoil in Two Dimensions
- Chap. VIII Viscosity and Drag
- Chap. IX The Basis of Aerofoil Theory
- Chap. X The Aerofoil in Three Dimensions
- Chap. XI The Monoplane Aerofoil
- Chap. XII The Flow round an Aerofoil
- Chap. XIII Biplane Aerofoils
- Chap. XIV Wind Tunnel Interference on Aerofoils
- Chap. XV The Airscrew: Momentum Theory
- Chap. XVI The Airscrew: Blade Element Theory
- Chap. XVII The Airscrew: Wind Tunnel Interference
- Appendix
- Bibliography
- Index
Summary
An airscrew normally consists of a number of equally spaced identical radial arms, and the section of a blade at any radial distance r has the form of an aerofoil section whose chord is set at an angle θ to the plane of rotation. The blade angle θ and the camber of the aerofoil section decrease outwards along the blade. If the airscrew moved through the air as through a solid medium, the advance per revolution would be 2πr tan θ and this quantity would define the pitch of the screw. Actually this quantity will not have the same value for all radial elements of the blade and so it is customary to define as the geometrical pitch of the airscrew the value of 2πr tan θ at a radial distance of 70 per cent. of the tip radius. An airscrew rotates in a yielding fluid and in consequence the advance per revolution is not the same as the geometrical pitch and may in fact assume any value. The value of the advance per revolution for which the thrust of the airscrew vanishes is called the experimental mean pitch, and in many respects the characteristics of an airscrew are defined by the ratio of the experimental mean pitch to the diameter.
An ordinary propulsive airscrew experiences a torque or couple resisting its rotation and gives a thrust along its axis.
- Type
- Chapter
- Information
- The Elements of Aerofoil and Airscrew Theory , pp. 199 - 207Publisher: Cambridge University PressPrint publication year: 1983
- 1
- Cited by