Measuring the small scales of turbulence in urban areas and replicating it in wind engineering type wind tunnels for testing of micro aircraft.

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Measuring the small scales of turbulence in urban areas and replicating it in wind engineering type wind tunnels for testing of micro aircraft. Mark A. Thompson 1 and Simon Watkins 2 1 School of Aerospace, Mechanical and Manufacturing, RMIT University, Bundoora, Australia mark.thompson@rmit.edu.au 1 Introduction As man-made flight developed the power and technology to fly above the Atmospheric Boundary Layer (ABL) and the high levels turbulence within it, atmospheric research in aerospace and wind engineering have been separate ventures. Today there is a new breed of aircraft in development that will fly only within the lower ABL, the Micro Aerial Vehicle (MAV), and with it aerospace research is beginning to make use of and augment data that has been collected by wind engineers and meteorologists. MAVs are extremely small (up to 3cm wing span); light (up to 1 grams) aircraft that will operate at low Reynolds numbers (1 3-1 5 ) (McMichael and Francis, 1997) with the primary envisaged mission being surveillance and therefore will require excellent control in roll and pitch so as to provide a stable platform for video footage. In the design and flight of the first generation of these aircraft the lack of knowledge about the ABL as a flight domain and the effect of this on flight performance were evident from the poor performance of the aircraft particularly in being able to hold straight and level flight. A typical MAV is shown in Figure 1. Figure 1: A typical MAV It is important then that the wind environment be understood and taken into account when designing MAVs if they are to be useful over a high number of days per year - not just when the wind gusts are insignificant. Data from resources such as the ESDU data sheets (ESDU, 1976) have been valuable in providing single point data for a range of locations however data from multipoint simultaneous measurements are less common and those available are of little use as their spatial and temporal scales are significantly greater than those of interest for an MAV. Previously multipoint measurements recorded in Open terrain were presented (Thompson, 211). Which corresponds to the least complex terrain type expected for MAV flight and provided a starting point to develop and refine methods of analysis. Further measurements were recorded in increasingly complex terrains including Chaotic city centre terrains, where MAVs are likely to be most useful are planned. These measurements are presented here along with details on the replication of this 1

6 th European and African Conference on Wind Engineering 2 turbulence in wind engineering type wind tunnels for the purpose of full scale testing of MAVs in repeatable realistic atmospheric turbulence. 2 Wind Measurements Figure 2: 4 Cobra probes spaced at 5mm on mast above a car. The results presented here were recorded in Collingwood, an inner city suburb of Melbourne, Australia. The suburb is a mixture of light industrial, commercial and medium density housing. Four four-hole pressure probes, known as TFI Cobra Probes (Milbank, 29), of 2.6mm head dimension were mounted on a lateral cross-head (see Figure 2) with a separation of 5 mm between each probe. Multi-hole probes were used because they provide a more robust alternative to hot-wire anemometers and, via a dynamic calibration, have a frequency response that is flat from to 2, Hz. The probes were able to resolve the three orthogonal components of velocity and provide the static pressure, providing the flow vector was contained within a cone of ±45 around the probe x-axis. Details of the system and examples of use can be found in (Watkins, Mousley and Hooper, 22) and verification and further details including dynamic capabilities, probe operation methodology and calibration techniques can be found in (Hooper and Musgrove, 1997) and (Chen, Haynes and Fletcher, 2). The limitation of the ±45 cone of acceptance was problematic in testing in such a chaotic location as the wind vector regularly exceeds this angle. To overcome this, the probes and the cross head were mounted 4 m above a vehicle (the maximum road legal height in Australia) and the probes were driven through the turbulence at a velocity of approximately 6 km/h. This adds a constant velocity component on to the velocity vector which significantly reduces the perceived pitch and yaw angles and can be very easily removed in post processing. Figure 3: Typical Streetscape from testing location (Collingwood, Australia)

6 th European and African Conference on Wind Engineering 3 Pitch Angle (degrees) 2 25 Time (s) Probe 1 Probe 2 Probe 3 Probe 4 Pitch Angle (degrees) 1 5-5 -1-2 21.55 21.57 21.59 21.61 21.63 Time (s) Figure 4: Pitch angle of flow over (a) 1 s and (b).1 s A 1 second extract of the pitch angle fluctuations from the 4 probes with lateral separation of mm is shown Error! Reference source not found. in Figure 4(a). The mean wind speed for this test was 5m/s and the turbulence intensity, 18%. It is immediately apparent that the pitch angle varies significantly between -2 and +2 degrees over the 1 seconds; however all 4 plots appear to be reasonably well correlated. Zooming in further on the time axis to a.1 second span (Figure 4(b)) reveals that there are indeed large differences between the measurements of the 4 probes, in this case as much as 3 degrees between two probes that for this case were separated by mm. Similar behaviour is seen in the velocity fluctuations with recorded differences between probes of up to 2.5m/s. By calculating the structure functions of flow a measure of the magnitude of the differences between instantaneous flow measurements at different spatial locations can be obtained. The wind engineering community may be more familiar with the 2 point velocity correlation which presents similar information however the structure function was deemed more appropriate here as it is able to show the distribution of kinetic energy across different turbulent eddy sizes (Davidson, 24). The structure function is calculated as the variance of the difference in velocity between two spatially separated locations. These spatially separated points can be achieved by using a single probe and applying Taylor s hypothesis to move from the time to the spatial domain or by utilising multiple probes. Both methods were used here to obtain both the stream-wise and span-wise structure functions. Data for which are shown in the full paper along with typical spectra from the measurements. 3 Replication of turbulence in a wind tunnel Using the statistics of the turbulence measured in the urban (and open) terrain it was possible to generate guidelines for the reproduction of turbulence (be it for physically in wind tunnel or numerically in a CFD analysis). From these statistics we have replicated relevant aspects of the turbulence in two large wind engineering tunnels and have conducted fundamental experiments on pressure tapped wings and a series of instrumented MAV flying experiments as can be seen in figure 5

6 th European and African Conference on Wind Engineering 4 Figure 5 (a) Full scale testing of untethered MAV & (b) Measuring surface pressures on thin wings in atmospheric turbulence. These experiments are detailed in the full paper. 4 Conclusions 4 multi-hole pressure probes have been used to document the turbulence in an urban area at scales (both temporally and spatially) relevant to micro aircraft, smaller birds and insects. Using this data a set of guidelines has been developed to replicate this turbulence in both the physical and computational domains to achieve realistic turbulence conditions to test MAVs in. Turbulence true to these statistics has been reproduced physically in wind engineering wind tunnels and this has been used to test full scale MAVs to develop the control systems that will eventually allow them to fly in complex terrain while maintaining straight and level flight. References Chen, J, Haynes, B & Fletcher, D 2, 'Cobra probe measurements of mean velocities, Reynolds stresses and higher-order velocity correlations in pipe flow', Experimental Thermal and Fluid Science, vol. 21, no. 4, pp. 26-17. Davidson, PA 24, Turbulence: an introduction for scientists and engineers, Oxford University Press, Oxford. ESDU 1976, Characteristics of atmospheric turbulence near the ground. Part I: definitions and general information, A edn, vol. 743, ESDU, IHS Global Ltd, London. Hooper, JD & Musgrove, AR 1997, 'Reynolds stress, mean velocity, and dynamic static pressure measurement by a four-hole pressure probe', Experimental Thermal and Fluid Science, vol., no. 4, pp. 375-83. McMichael, JM & Francis, MS 1997, Micro Air Vehicles - Toward a New Dimension in Flight, Federation of American Scientists, viewed 28/5/29 <http://www.fas.org/irp/program/collect/docs/mav_auvsi.htm>. Milbank, J 28, Turbulent Flow Instrumentation, viewed 25/11/29 <http://turbulentflow.com.au/>. Pope, SB 21, Turbulent flows, Cambridge Univ. Press, Cambridge Thompson, M, Watkins, S, White, C & Holmes, J, D. 211, 'Span-wise wind fluctuations in open terrain as applicable to small flying craft', Aeronautical Journal, vol. 1, no. 1173.

6 th European and African Conference on Wind Engineering 5 Watkins, S, Mousley, P & Hooper, J 22, 'Measurement of Fluctuating Flows Using Multi-Hole Probes', paper presented to Proceedings of the Ninth International Congresson Sound and Vibration, Alabama.