Drag and lift reduction of a 3D bluff-body using active vortex generators
read more
Citations
On the need for a nonlinear subscale turbulence term in POD models as exemplified for a high-Reynolds-number flow over an Ahmed body
Aerodynamics of Heavy Vehicles
Drag reduction of a 3D bluff body using coherent streamwise streaks
Drag reduction on the 25° slant angle Ahmed reference body using pulsed jets
Bluff-body drag reduction using a deflector
References
Particle Image Velocimetry: A Practical Guide
Particle Image Velocimetry
The control of flow separation by periodic excitation
Some salient features of the time - averaged ground vehicle wake
Review of research on low-profile vortex generators to control boundary-layer separation
Related Papers (5)
Some salient features of the time - averaged ground vehicle wake
Frequently Asked Questions (14)
Q2. What is the way to reduce the perturbations caused by the reflection of the laser light?
An narrowband optical filter is then used on the video-camera filtering the wavelengths outside the range 532 ± 5 nm, and leading to a large reduction of the perturbations induced by the reflection of the laser light.
Q3. What is the effect of the VGs on the drag coefficient?
As the recirculation bubble is probably not modified, one can think that the VGs make the trailing vortices stronger, leading to an increase in the drag coefficient.
Q4. What is the boundary layer thickness measured over the rounded rear slant?
Over the rounded rear slant, the boundary layer is accelerated and the boundary layer thickness is measured where the velocity is maximum.
Q5. How can the authors evaluate the drag applied on a body in a stationary flow?
it is possible to evaluate the drag applied on a body in a stationary flow using the momentum conservation theorem applied on a finite domain containing thebody and taking into account the pressure drop in the wake.
Q6. How can the VGs be found in the space parameter?
Thanks to these mechanical vortex generators, the optimal configurations for both drag and lift can be found more easily in the space parameter (s, a).
Q7. what is the effect of the VGs on the drag coefficient of a given line?
The influence on the drag coefficient of a given line of VGs (a = 60" and k = 0.015 m) as a function of the longitudinal position of the line is investigated for three free-stream velocities.
Q8. What is the way to reduce the drag of a bluff-body?
It is then demonstrated that triggering early separation can be a very efficient way to reduce the total drag of a bluff-body, specifically when the trailing vortices and the recirculation bubble interact in the near-wake.
Q9. What is the effect of the trailing vortices on the bluff-?
As shown by Beaudoin et al. (2004) through a cavitation experiment, the trailing vortices are also the lowest pressure regions in the near-wake, so that one can expect that they contribute significantly to the global drag of the bluff-body.
Q10. How many VGs are distributed along the width of the model?
As mentioned previously, the VGs are regularly distributed along the width of the model so that the k = 25 mm configuration is obtained with 13 VGs.
Q11. What is the famous bluff body in automotive aerodynamics?
The most famous bluff-body used in automotive aerodynamics is the socalled ‘‘Ahmed body’’ (Ahmed 1983), which has a blunt forepart and a rear part defined with different slant angles, flat panels and sharp edges (Fig. 1a).
Q12. How much drag is reduced with a line of VGs?
One can see a drag reduction with a line of VGs up to s & 0.32 m, i.e. further downstream of the previous case, and even downstream of the natural separation line.
Q13. How many VGs are considered for this study?
Only one configuration is considered for this study: 22 VGs distributed along the width of the model with a k = 0.015 m spacing and a 60" angle.
Q14. What is the mean flow velocity magnitude and the corresponding vorticity in the plane x?
Figures 19 and 20, respectively represent the mean flow velocity magnitude and the corresponding streamwise vorticity xx (which is only weakly altered by the streamwise velocity component) in the plane x = 0.58 m (i.e. 0.13 m downstream from the model as shown on Fig. 19a) in the three considered cases.