IHS ESDU Pitching velocity derivatives for wings at supersonic speeds Z sub q and M sub q. AERO W.S.08.03.02

Description
ESDU Aero W.S.08.03.02 gives curves of the derivatives plotted for straight-tapered wings with streamwise tips as a function of the wing aspect ratio, the sweep angle of the mid-chord line and the freestream Mach number. The five sets of curves for each derivative apply to values of wing taper ratio of 0, 0.25, 0.5, 0.75 and 1. The derivatives relate to pitching about the wing apex and equations are provided to correct values read from the curves to relate to pitching about an arbitrary axis; their use requires values of lift-curve slope and aerodynamic centre position which may be obtained from ESDU 70012. The data are derived by use of linearised theory and are extrapolated using slender wing theory to apply to low values of the product of the aspect ratio and the compressibility factor. There are no experimental data to support the results but indirect evidence suggests they are of acceptable accuracy. A worked example illustrates the use of the data.
Description
ESDU Aero W.S.08.03.02 gives curves of the derivatives plotted for straight-tapered wings with streamwise tips as a function of the wing aspect ratio, the sweep angle of the mid-chord line and the freestream Mach number. The five sets of curves for each derivative apply to values of wing taper ratio of 0, 0.25, 0.5, 0.75 and 1. The derivatives relate to pitching about the wing apex and equations are provided to correct values read from the curves to relate to pitching about an arbitrary axis; their use requires values of lift-curve slope and aerodynamic centre position which may be obtained from ESDU 70012. The data are derived by use of linearised theory and are extrapolated using slender wing theory to apply to low values of the product of the aspect ratio and the compressibility factor. There are no experimental data to support the results but indirect evidence suggests they are of acceptable accuracy. A worked example illustrates the use of the data.

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Pitching velocity derivatives for wings at supersonic speeds Z sub q and M sub q. - AERO W.S.08.03.02 - IHS ESDU
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Pitching velocity derivatives for wings at supersonic speeds Z sub q and M sub q.
AERO W.S.08.03.02
Pitching velocity derivatives for wings at supersonic speeds Z sub q and M sub q. AERO W.S.08.03.02
ESDU Aero W.S.08.03.02 gives curves of the derivatives plotted for straight-tapered wings with streamwise tips as a function of the wing aspect ratio, the sweep angle of the mid-chord line and the freestream Mach number. The five sets of curves for each derivative apply to values of wing taper ratio of 0, 0.25, 0.5, 0.75 and 1. The derivatives relate to pitching about the wing apex and equations are provided to correct values read from the curves to relate to pitching about an arbitrary axis; their use requires values of lift-curve slope and aerodynamic centre position which may be obtained from ESDU 70012. The data are derived by use of linearised theory and are extrapolated using slender wing theory to apply to low values of the product of the aspect ratio and the compressibility factor. There are no experimental data to support the results but indirect evidence suggests they are of acceptable accuracy. A worked example illustrates the use of the data.

ESDU Aero W.S.08.03.02 gives curves of the derivatives plotted for straight-tapered wings with streamwise tips as a function of the wing aspect ratio, the sweep angle of the mid-chord line and the freestream Mach number. The five sets of curves for each derivative apply to values of wing taper ratio of 0, 0.25, 0.5, 0.75 and 1. The derivatives relate to pitching about the wing apex and equations are provided to correct values read from the curves to relate to pitching about an arbitrary axis; their use requires values of lift-curve slope and aerodynamic centre position which may be obtained from ESDU 70012. The data are derived by use of linearised theory and are extrapolated using slender wing theory to apply to low values of the product of the aspect ratio and the compressibility factor. There are no experimental data to support the results but indirect evidence suggests they are of acceptable accuracy. A worked example illustrates the use of the data.

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Technical Specifications

  IHS ESDU
Product Category Standards and Technical Documents
Product Number AERO W.S.08.03.02
Product Name Pitching velocity derivatives for wings at supersonic speeds Z sub q and M sub q.
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