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02 AERODYNAMICS<br />
reduced frequency have been set to match one of the reduced<br />
frequencies of the aforementioned experiment, while the Mach<br />
number has been increased from the experiment’s Mach number<br />
0.12 to 0.4 to reduce computational time. The data set includes field<br />
solutions from Euler as well as from Reynolds averaged Navier-<br />
Stokes (RANS) calculations for four equidistant instants within one<br />
oscillation cycle and for the corresponding static solution (alpha = 9<br />
deg). Comparison of the Euler and RANS solutions shows the well<br />
known differences in strength and spanwise location of the primary<br />
vortex-induced suction peak due to the absence of a secondary<br />
vortex in the Euler solution. The agreement with the experimental<br />
results is very good.<br />
Author<br />
Euler Equations Of Motion; Navier-Stokes Equation; Delta Wings;<br />
Mathematical Models; Numerical Analysis; Oscillating Flow; Vortex<br />
Breakdown<br />
20010009862 British Aerospace Defence Ltd., Military Aircraft and<br />
Aerostructures, Brough, UK<br />
M219 CAVITY CASE<br />
Henshaw, M. J. de, British Aerospace Defence Ltd., UK; Verification<br />
and Validation Data for Computational Unsteady Aerodynamics;<br />
October 2000, pp. 453-472; In English; See also 20010009839;<br />
Copyright Waived; Avail: CASI; A02, Hardcopy<br />
The data contained in this set consists of pressure time<br />
histories measured on the ceiling of an empty rectangular cavity, and<br />
were measured as part of a joint BAe./DERA programme at the ARA<br />
wind tunnel at Bedford during November 1991. The overall programme<br />
consisted of several configurations, with bodies positioned<br />
at various proximities to the cavity, but the data presented here only<br />
considers the empty cavity, configured for both shallow and deep<br />
cases. Data were measured using Kulite transducers along the<br />
centreline of the rig, (which did not coincide with the centreline of the<br />
cavity itself), and, in an alternative configuration, on the centreline of<br />
the cavity. Measurements taken off the cavity centreline, but not<br />
included here, indicated that 3D effects were not significant.<br />
Author<br />
Cavities; Data Acquisition; Pressure Measurement<br />
20010009863 Deutsche Forschungsanstalt fuer Luft- und<br />
Raumfahrt, Inst. of Design Aerodynamics, Brunswick, Germany<br />
DLR CAVITY PRESSURE OSCILLATIONS, EXPERIMENTAL<br />
Delfs, Jan, Deutsche Forschungsanstalt fuer Luft- und Raumfahrt,<br />
Germany; Verification and Validation Data for Computational Unsteady<br />
Aerodynamics; October 2000, pp. 481-487; In English; See<br />
also 20010009839; Copyright Waived; Avail: CASI; A02, Hardcopy<br />
Windtunnel tests were carried out with the aim of establishing a<br />
measured unsteady surface pressure data set in and around a boxshaped<br />
shallow cavity, subject to tangential flow in the transonic<br />
Mach number range. Apart from the baseline case, for which<br />
systematic Mach number and Reynolds number variations were<br />
completed, the main purpose of the tests was to investigate the<br />
effect of certain upstream mounted passive flow control devices on<br />
the cavity oscillations for selected Mach numbers. This chapter<br />
contains the description of two baseline case data sets of unsteady<br />
surface pressures for freestream Mach number M_ = 0.8 and M_ =<br />
1.33 respectively, made available to RTO. The main purpose of the<br />
experiment was to test techniques for the passive control of pressure<br />
oscillations occurring in and near cavities exposed to tangential<br />
transonic flows. Moreover, the phase relation among the different<br />
cavity modes were investigated since the design of devices (passive<br />
and especially active) for control, critically depends on the knowledge<br />
and an understanding of the underlying physical mechanisms<br />
responsible for the resonances driving the phenomenon. Despite its<br />
long term investigation and the corresponding vast literature on<br />
cavity oscillations, reliable prediction schemes exist only for the<br />
frequencies of the oscillation modes. An insight into the phase<br />
relations among the modes however is necessary e.g. in order to lay<br />
out the characteristics of a controller for a closed loop active control<br />
of the oscillations. Therefore the present tests were also performed<br />
to reveal the spatio- temporal phase relation among the modes in the<br />
cavity. The tests were done in the DLR wind tunnel TWG (Transonic<br />
Windtunnel Gottingen) in November 1997. The closed system tunnel<br />
has a test section area of 1m x 1m and is operated continuously. The<br />
cavity oscillation model is mounted on a cropped sting and consists<br />
basically of a flat plate, containing the cutout for the box-shaped<br />
cavity of length L = 0.202 m, width W = 0.03 m and depth D = 0.05<br />
10<br />
m, which in turn is hosted in the fuselage carrying the model.<br />
Unsteady surface pressures were measured using flush mounted<br />
Kulite pressure transducers as specified. The static pressures at<br />
three positions on the plate surface upstream of the cavity were<br />
measured in order to determine the actual Mach number of the flow<br />
above the cavity. A geometrical angle of attack of alpha = 1 deg was<br />
set in order to assure non-separating flow at the sharp leading edge<br />
of the plate. The cavity’s bottom surface was made of an aluminium<br />
plate, which could be translated along the x-direction (streamwise)<br />
with the help of a remote-controlled electric motor. Six equally (in chi)<br />
spaced Kulite sensors were flush mounted into the moveable plate.<br />
It was possible to take measurements at arbitrary chi-positions of the<br />
cavity’s bottom surface by moving the plate (and thus the six<br />
sensors) to the desired setting. For each flow parameter this was<br />
done for 12 positions of the plate. From one position to the next, the<br />
plate was advanced upstream in steps of 3 mm. For each of these<br />
settings the time histories of all Kulite sensors (including all nonmoveable<br />
sensors) were recorded simultaneously along with the<br />
static flow data. Thus for each of the 12 positions the phase relation<br />
between all sensors can be evaluated.<br />
Author<br />
Experimentation; Active Control; Transonic Speed; Remote Control;<br />
Pressure Oscillations; Wind Tunnel Tests; Cavity Flow<br />
20010009864 Glasgow Univ., UK<br />
DYNAMIC STALL DATA FOR 2-D AND 3-D TEST CASES<br />
Galbraith, R. A. McD, Glasgow Univ., UK; Coton, F. N., Glasgow<br />
Univ., UK; Green, R. B., Glasgow Univ., UK; Vezza, M., Glasgow<br />
Univ., UK; Verification and Validation Data for Computational Unsteady<br />
Aerodynamics; October 2000, pp. 489-533; In English; See<br />
also 20010009839; Sponsored in part by the EPSRC; Copyright<br />
Waived; Avail: CASI; A03, Hardcopy<br />
Although substantial work has been carried out and much<br />
understanding gained of the phenomena associated with dynamic<br />
stall, our description and understanding of it is incomplete. Even if we<br />
consider the nominally two-dimensional flow associated with most<br />
experiments, some significant anomalies have yet to be explained.<br />
Fully three-dimensional experiments are few and, as might have<br />
been expected, raise more questions than have been answered. The<br />
purpose of the selected cases herein is to provide the computational<br />
fluid dynamic specialists with a variety of test data to assess the<br />
output of their codes. The experimentalists may then obtain additional<br />
information from the CFD specialists so that together the<br />
knowledge and understanding of dynamic stall and the associated<br />
anomalies may be enhanced. As described by Young, the nominally<br />
two-dimensional case is considered to be characterized by a dynamic<br />
overshoot of the aerodynamic coefficients followed by stall<br />
onset and the roll-up of the shed vorticity into a coherent vortex that<br />
convects over the upper surface of the aerofoil and then off into the<br />
mainstream. It is the convection speed of the main vortex (dynamic<br />
stall vortex) in which a distinctive anomaly has been identified by<br />
Green et al. It was observed that certain data indicated an independence<br />
of the convection speed from the motion of the model, whilst<br />
others did not. Of all the influencing factors that could have contributed<br />
to that clear difference of result, such as aerofoil shape, aspect<br />
ratio, surface finish, data reduction software and Mach number, all<br />
but the Mach number had no effect on the observed trends. Green<br />
and Galbraith concluded that the most likely contender causing the<br />
two very different results would be the difference in the Mach number<br />
between the experimental set-ups. Albeit the data sets contained in<br />
section 1 are for low Mach numbers (M = 0.12) they do cover a wide<br />
range of reduced pitch rate. If CFD results reproduce the constancy<br />
of ‘stall vortex’ convection speed observed, then it would be helpful<br />
to recalculate for a few higher Mach numbers; say, 0.2, 0.4 and 0.7.<br />
Although the Glasgow data (covering 14 different models) indicated<br />
an independence of convection speed with regard to the reduced<br />
pitch rate and the reduced frequency, there was a variation between<br />
different models. It was observed, however, that the speed did<br />
appear to be dependent on the shape of the aerofoil and the method<br />
of transition. It appeared that, if a transition strip was placed at the<br />
leading edge (consisting of filtered grit) then the convection speed<br />
was reduced and, similarly, the scatter. Suitably ‘tripped’ data are<br />
contained in section 2. Section 2 presents data from two NACA 00 15<br />
aerofoils of different aspect ratio. It is hoped that the spread of test<br />
cases can be used to assess the quality of prediction of low-speed<br />
dynamic stall. The data are for motions of ‘ramp-up’, ‘ramp-down’<br />
and oscillatory pitch. Both the ramp-up and ramp-down are important