Abstract
Although wind tunnels are the most popular aerodynamic measurement tool of today, whirling arms are another type of tool which is especially useful for the measurement at very low airspeed, including zero. The authors developed a modern whirling arm facility for the measurement of the characteristics of small-scale propellers. In this work, an experiment to measure the characteristics of APC SF 8x6 propeller at a negative advance ratio (from 0.0 to –0.8) is conducted. The rotation of the arm is controlled by a servo motor to maintain the steady rotational speed (i.e. axial airspeed of the propeller) against the thrust fluctuation of the propeller attached at the end of the arm. The very small standard error and standard deviation of the thrust and torque measurement demonstrate the developed system’s ability for precise aerodynamic measurement. In a certain range of advance ratio (from –0.4 to –0.8), remarkable fluctuation of thrust and torque was observed, which suggests the propeller was in a non-steady working condition such as vortex ring state.
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Abbreviations
- \( a \) :
-
Lift curve slope, \( {\text{rad}}^{ - 1} \)
- \( B \) :
-
Number of blades
- \( c \) :
-
Blade chord, \( {\text{m}} \)
- \( C_{Q} \) :
-
Torque coefficient
- \( C_{T} \) :
-
Thrust coefficient
- \( dD \) :
-
Differential aerodynamic drag generated in blade elements, \( {\text{N}} \)
- \( D \) :
-
Propeller diameter, \( {\text{m}} \)
- \( J \) :
-
Advance ratio
- \( dL \) :
-
Differential aerodynamic lift generated in blade elements, \( {\text{N}} \)
- \( m \) :
-
Mass of the measurement device, \( {\text{kg}} \)
- \( n \) :
-
Rotational speed, \( {\text{s}}^{ - 1} \)
- \( O \) :
-
Center of rotation
- \( Q \) :
-
Propeller torque, \( {\text{N}} \cdot {\text{m}} \)
- \( r \) :
-
Span from axis of rotation, \( {\text{m}} \)
- \( R \) :
-
Radius, \( {\text{m}} \)
- \( s \) :
-
Standard deviation, \( {\text{N}} \), \( {\text{N}} \cdot {\text{m}} \)
- \( T \) :
-
Thrust, \( {\text{N}} \)
- \( U \) :
-
Resultant airspeed, \( {\text{m}}/{\text{s}} \)
- \( v \) :
-
Induced velocity, \( {\text{m}}/{\text{s}} \)
- \( V \) :
-
Airspeed, \( {\text{m}}/{\text{s}} \)
- \( \alpha \) :
-
Angle of attack, \( {\text{rad}} \)
- \( \delta \) :
-
Blade drag coefficient in the cross sectional area of the propeller, \( {\text{rad}}^{ - 1} \)
- \( \eta \) :
-
Efficiency
- \( \theta \) :
-
Pitch angle, \( {\text{rad}} \)
- \( \lambda \) :
-
Airspeed ratio
- \( \rho \) :
-
Air density, \( {\text{kg}}/{\text{m}}^{3} \)
- \( \phi \) :
-
Inflow angle, \( {\text{rad}} \)
- \( \psi \) :
-
Rotational angle, \( {\text{rad}} \)
- \( \omega \) :
-
Angular velocity, \( {\text{rad}}/{\text{s}} \)
- \( c \) :
-
Centrifugal parameters
- \( h \) :
-
Parameters in hover
- \( i \) :
-
Parameters induced by the propeller
- \( p \) :
-
Parameters of the propeller
- \( r \) :
-
Representative parameters
- \( s \) :
-
Parameters in the steady state
- \( wa \) :
-
Parameters of the whirling arm
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Acknowledgement
The authors would like to thank Mamoru Kikuchi for the technical assistance in developing the whirling arm facility. The authors also thank the technical advisory group of Japan Aerospace Technology Foundation (JAST) for the assistance in measuring propeller characteristics.
This work is partially supported by the discretionary budget of the Dean of the Faculty of Science and Engineering, Iwate University.
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Itoh, Y., Satoh, A. (2019). Measurement of Propeller Characteristics at a Negative Advance Ratio Using a Whirling Arm Facility. In: Zhang, X. (eds) The Proceedings of the 2018 Asia-Pacific International Symposium on Aerospace Technology (APISAT 2018). APISAT 2018. Lecture Notes in Electrical Engineering, vol 459. Springer, Singapore. https://doi.org/10.1007/978-981-13-3305-7_93
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DOI: https://doi.org/10.1007/978-981-13-3305-7_93
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