Investigation of Transonic Flow Behavior around a Three- Dimensional Turret Using Particle Image Velocimetry

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Investigation of Transonic Flow Behavior around a Three- Dimensional Turret Using Particle Image Velocimetry Carlos Caballero College of Engineering, University of Florida Light distortions produced by density gradients, commonly referred as aero-optic aberrations, remain one of the main sources of laser degradation for airborne laser and other optical systems. At transonic speeds (Ma = 0.7), the separation and regions from highly complex s around aero-optic housings on aircraft are known to greatly diminish the range and intensity of existing laser systems. Although extensive research has been conducted in the lower subsonic regime, more information is warranted in the transonic regime to better understand the phenomena. The purpose of this investigation is twofold: implement particle image velocimetry (PIV) to corroborate existing research as well as study the patterns around the wake region of a hemispherical turret model subjected to transonic. PIV is a non intrusive measurement technique where the is seeded with small tracer particles. These particles are subsequently illuminated by specialized lasers sheets so that the particle movements can be recorded and the velocity field obtained. By using PIV, an ensemble-average velocity map is obtained and can be compared with steady pressure and visualization data. The results indicated the emergence of a region behind the turret model. The detachment is also readily apparent. However, more research needs to be conducted to ascertain the nature of the region since seeding the wake was especially challenging. INTRODUCTION Airborne laser systems have long been coveted as a potential aircraft systems for many applications because of their zero time of flight and large angular coverage if housed in a turret [1]. Such aero optical aircraft turrets are generally hemispherical and blunt in nature, protruding from the surface as shown in Figure 1 [2]. As a result, separation and regions from highly turbulent s, and potential shocks originating over the aft section of the laser turrets form highly complex s. These phenomena diminish the laser effectiveness by greatly decreasing their range and intensity [1]. unsteady shock separation density and temperature fluctuations in the atmosphere are referred as atmospheric effects [1]. Other sources of degradation are categorized as those related to the laser device and the beam control system, as shown in Figure 2. DEVICE Power Beam quality Jitter BEAM CONTROL SYSTEM Mirror performance Optical train MTF Turbulance Thermal blooming Mirror jitter AERO OPTICAL EFFECTS Boundary Layers Shear layers Inviscid Shocks Separated ATMOSPHERIC EFFECTS Turbulence jitter spread Absorption Aerosol scattering Thermal blooming turret Figure 1. Flow schematic around aero-optical aircraft turret at transonic speeds. Near field effects, or those laser degradations effects created by the region immediately surrounding the turret, are referred to as aero-optic aberrations. On the other hand, the laser degradation effects resulting from Figure 2. Sources of laser degradation [1]. Recent advances in adaptive optics have compensated for many of these sources of laser degradation, especially those dealing with atmospheric effects [1]. However, aerooptic aberrations remain a significant source of laser degradation that must be addressed [2]. Although extensive research has been conducted in the lower subsonic regime, more information is warranted in the transonic regime, where the density gradients are potentially stronger and linked to the turbulent. In this investigation, Particle Image Velocimetry (PIV) was used to examine the around a hemispherical turret at transonic speed (Mach = 0.7) in an effort to better 1

understand the aero-optic problem in the transonic regime. Before delving into PIV, a physical background on aerooptic aberrations will be introduced. Afterwards, a concise description of the PIV background theory and experimental setup will be described. Finally, the results obtained will be presented and discussed. Aero-optic Aberrations CARLOS A. CABALLERO Unlike a light bulb which emits light in all directions, a laser emits light in a single direction. This planar wavefront is distorted by phenomena that cause density gradients such as shocks, separated s, and turbulent s. As light passes through these density gradients, the light is refracted. The laser rays, once perpendicular to the laser wavefront, emerge in different directions, decreasing the laser intensity as shown in Figure 3. distorted laser wavefront planar laser wavefront Figure 3. Schematic (not to scale) of aero-optic effect on laser intensity [1][3]. Particle Image Velocimetry density gradient distorted intensity ideal intensity. Particle Image Velocimetry is a nonintrusive measurement technique with high spatial resolution which relies on illuminated particles to obtain velocity information. In PIV, the is injected (seeded) with small tracer particles (~1 μm in diameter) which are assumed to follow the. A specialized laser sheet illuminates the particles around the area of interest in known intervals, allowing the movement of particle groups to be recorded. The resulting images are recorded by cameras, divided into interrogation areas, and used to extract vector fields and a corresponding ensemble-average velocity map [4]. The general schematic of a PIV recording technique is shown in Figure 4. The ensemble-average velocity map is a statistical analysis where the velocity vectors in all the recorded velocity fields are averaged. The resulting velocity field Figure 4. Schematic of piv recording technique. describes the general structures within the assuming that the experiments are performed under near identical experimental conditions [5]. Goals The purpose of this investigation is twofold: to implement particle image velocimetry (PIV) to corroborate existing research (oil visualizations, steady pressure measurements) and to study the patterns around the wake region of a hemispherical turret model subjected to transonic. The oil visualization results and steady pressure measurements are presented in Figure 5 and Figure 6 respectively. These results were obtained by fellow researcher Benjamin George in the Transonic Wind Tunnel Facility at the University of Florida and presented here with permission. In the oil visualization experiment, an kerosenelampblack paint mixture was used to mark the streamlines. As the passes through the model section, the mixture is sheared and dried, leaving the streamlines that can be analyzed afterwards in a qualitative manner. The oil visualization results demonstrated the emergence of stagnation points in front and behind the model. More importantly, the appears to detach from the model (separation line) and then form a region behind the model, next to the optical flat. The steady pressure measurements involved using an array of pressure taps to measure the pressure distribution throughout the model. The taps were located in a series of columns as shown in Figure 6. Similar to the oil visualizations, the steady pressure measurements demonstrated the emergence of a stagnation point in front of the model. The great decrease in the pressure coefficient C p suggests an increase in velocity. Around the apex of the turret (Ө = 120 ), the C p values begin to level out. This trend suggests that the has detached from the model due to a high pressure located next to the optical flat. Both the detached and region represent unwanted sources of density gradients which need to be minimized. 2

INVESTIGATION OF TRANSONIC FLOW BEHAVIOR AROUND A THREE-DIMENSIONAL TURRET USING PARTICLE IMAGE VELOCIMETRY region separation line optical flat c α stagnation point h stagnation point R Figure 5. Oil visualization results turret courtesy of benjamin george at the university of florida transonic wind tunnel facility. Notice the location of the region and stagnation points. Figure 7. Turret model geometry. speeds of up to Mach = 0.8. The tunnel test section is 6.5" wide, 6" high, and 14" long. The test section possesses an opening through one of the side walls for mounting the model, as shown in Figure 8. The opposite wall and the top wall of the test section have windows for viewing. stagnation chamber nozzle test section diffuser Figure 6. Model steady pressure measurements with respect to ө for (a) the centerline, (b) rows 1 and 5, (c) rows 2 and 4. These results were obtained by benjamin george at the university of florida transonic wind tunnel facility. Notice the location of the stagnation point, separation, and high pressure region. model mount EXPERIMENTAL SETUP Turret Model Figure 7 shows the main characteristics of the turret under investigation. The turret model possesses an optical flat (window) at an angle α = 42 with respect to the vertical. The turret has a height h = 1.1" and a height to radius value ( h/r ) of 0.771 and a base diameter c = 2.78". University of Florida Transonic Wind Tunnel The Transonic Wind Tunnel Facility at the University of Florida is a blowdown wind tunnel configured to reach Figure 8. University of Florida transonic wind tunnel. PIV Setup The main PIV components include the laser system, the camera, the camera mount and the seeding mechanism. The camera was mounted on top of the tunnel while the laser head was located sideways as shown in Figure 9. In this manner, the laser sheet entered through the tunnel side window and illuminated the model centerline. 3

CARLOS A. CABALLERO 6" side window model 3.5" laser (a) Tunnel Sidewall laser model Figure 10. PIV area selection schematic. Camera Mount Since the turret model was mounted sideways, the camera was be suspended on top of the tunnel by a traverse as shown in Figure 11. The traverse allowed adjustments in all three directions. The structure was riveted to the floor in order to avoid unwanted vibrations. camera (b) Figure 9. PIV laser setup showing the position of the laser head with respect to the turret model (a) and close-up view of laser setup (b). Camera and Laser A LaVision PIV system consisting of a Litron Nano L 135-15 laser and a pair of Imager ProX-4M cameras were used for this investigation. The laser system creates a pair of 532 nm wavelength pulses at 135 mj/pulse. The cameras have a nominal resolution of 2048 by 2048 pixels and are capable of recording at 14 frames per second. The camera was set up to view an area of 6 " by 3.5" as shown in Figure 10. The vector field had a resolution of 0.046" between vectors. Due to funding and time constraints, only the centerline was investigated. The centerline was chosen as the area of interest not only because of symmetry but also because the greatest velocity gradients are expected to be located around the centerline. Figure 11: Camera mount structure. Seeding Mechanism camera traverse model mount camera mount structure The seeding mechanism was constructed by connecting dispensing tubes to a LaVision Laskin nozzle. The main dispensing tubes were situated horizontally inside the stagnation chamber. Additional dispensing tubes were arranged in such a way so that the centerline had sufficient 4

INVESTIGATION OF TRANSONIC FLOW BEHAVIOR AROUND A THREE-DIMENSIONAL TURRET USING PARTICLE IMAGE VELOCIMETRY seeding. Olive oil was used for seeding because it is safe, clean, and easy to use. RESULTS Normalization The following section presents the ensemble-average results after processing. The images are normalized with respect to the velocity U obtained from the definition of Mach number: deviation are presented in Figure 12 and Figure 13. The v- velocity component and the corresponding standard deviation are shown in Figure 14 and Figure 15 respectively. M = v a = U a where M is the mach number, a is the speed of sound, v is the velocity in meters per second. The speed of sound a can be represented as shown in Equation 2 where γ is the ratio of specific heats (1.4 for air), R is the gas constant (287 J Kg K in kelvin. for air), and T represents the local temperature M = (1) U γrt (2) Solving for U and plugging M = 0.7 and T = 271.1 K, the velocity becomes 231 m. The local s temperature was in turn obtained using the following isentropic relation: T = 1 + γ 1 T o 2 M2 1 (3) where T o temperature is the stagnation chamber temperature ( T o M=0.7 = 297.7 K ). Velocity Components Figure 12. Normalized u-component. The velocity vectors within each interrogation region can be described with respect to each velocity component in the following manner: u = u + u (4) v = v + v (5) where u corresponds to the horizontal velocity component and v corresponds to the vertical velocity component. The velocity measurements are not identical from measurement to measurement but instead fluctuate around a local mean velocity represented by u and v. A standard deviation is used to describe the amount of fluctuation and is described in Equation 4 and Equation 5 by u and v. The standard deviation therefore provides a measure of the turbulence within the. The MATLAB functions nanmean and nanstd were used to obtain the average velocity values and standard deviations within each interrogation region. The u-velocity component and the corresponding standard Figure 13. Normalized u-component standard deviation. Number of Vectors Figure 16 shows the number of vectors used per interrogation region during processing. Even though a total of 827 vector fields were used, the number of available vectors decreased substantially in the wake since the tracer particles tend to follow streamlines. In essence, the seeding particles are pushed away by the high pressure region behind the model, thus preventing them from providing information about the wake region. PIV relies on the presence of these seeding particles to obtain the 5

CARLOS A. CABALLERO Figure 14. Normalized v-component. Figure 15. Normalized v-component standard deviation. local corresponding velocity vector. If no seeding particles are present at the time of recording, no meaningful data can be obtained. DISCUSSION As described by Bernoulli s principle, velocity gradients emanate from pressure gradients within a. High static pressure regions emerge from low speed s while low static pressures emanate from high speed s. As the passes over the turret, the accelerates since it is being pushed by a high pressure region (stagnation point) in front of the model. The eventually encounters a second high pressure region behind the turret model which detaches the around the apex of the turret. The Figure 16. Number of vectors used during processing. no longer follows the model contour, but is instead pushed away by this region of high pressure/low speed. The PIV images show the emergence of this region behind the model having velocities on the order around 15% of velocity. Such phenomenon was previously demonstrated by the steady pressure measurements and oil visualization experiments which indicated the emergence of stagnation points in front and behind the turret, acceleration through the model, and separation at the apex of the turret caused by behind the turret. The streamlines indicate that the region extends about 0.85h behind the window which is consistent with visualization experimental results. The standard deviation of both the horizontal velocity component (u-component) and the vertical velocity component (v-component) increased around the and region, hinting at the turbulent nature of these regions. The u-component in the shear layer varied by as much as 35% of local mean velocity while the v-component varied by as much as 30%. In comparison, the region which is fairly uniform only had a standard deviation of 5%. The standard deviation was also greatest at the apex of the turret, where the velocities varied as much as 40%. Although shocks might be driving this phenomenon, it is believed that the lack of adequate seeding at the apex of the turret might have played a greater role in generating the enormous velocity variations. The lack of sufficient seeding in the wake region remains a challenging problem that needs to be addressed. During experimentation, the location of the seeding tubes was adjusted several times to try to take advantage of the wake turbulence to enhance the seeding process. However, no definite location proved ideal. 6

INVESTIGATION OF TRANSONIC FLOW BEHAVIOR AROUND A THREE-DIMENSIONAL TURRET USING PARTICLE IMAGE VELOCIMETRY CONCLUSION Although the structure is visible in the PIV images, more experiments are required to ascertain the nature of the region since seeding the behind the turret was especially challenging. Indeed, the number of vectors used decreased to practically zero below the shedding doubt about the accuracy of the velocity results in the wake area. However, the information obtained in this PIV experiment does corroborate some existing data about the nature of the around the turret model in the transonic regime. The detachment of the shear layer around the apex of the turret is readily apparent. Flow acceleration through the model before shear detachment is also apparent, corroborating the steady pressure measurements. The u-component in the shear fluctuated by 35% while the v-component fluctuated by as much as 30%, compared to only 5% in the region hinting at the turbulent nature of the wake area. Only the model centerline was investigated in this analysis. Therefore, any future work should try to explore other areas around the centerline, incorporating other PIV methods better suited for 3D s such as stereoscopic PIV. Finally, special attention should be given to seeding. Finding a way to reliably seed the wake and region is imperative for obtaining meaningful data about the in these regions. ACKNOWLEDGEMENTS I want to thank Dr. Lawrence Ukeiley for his dedicated support, giving me the tools to push this project forward. I also want to thank Benjamin George and Kyle Hughes for their immense assistance in preparing, conducting, and analyzing the experiments and experimental results. Special thanks to other members of the Interdisciplinary Microsystems Group (IMG) for contributing in some way or another and giving me the advice and know how about PIV. To all of you, thank you REFERENCES [1] K. G. Gilbert and L. Otten, Aero-optical phenomena, American Institute of Aeronautics and Astronautics, vol. 80, 1982. [2] M. Palaviccini, Control of three-dimensional over a turret, University of Florida, 2011. [3] E. J. Jumper and E. J. Fitzgerald, Recent advances in aero-optics, Progress in Aerospace Sciences, vol. 37, no. 3, pp. 299 339, Apr. 2001. [4] M. Raffel, C. Willert, S. Wereley, and J. Kompenhans, Particle Image Velocimetry: A Practical Guide. New York: Springer, 2007. [5] R. J. Adrian and J. Westerweel, Particle Image Velocimetry. New York: Cambridge University Press, 2011. 7