AERODYNAMIC CHARACTERISTICS OF FLOW OVER BOAT-TAIL MODELS AT SUBSONIC AND SUPERSONIC CONDITIONS
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https://doi.org/10.54939/1859-1043.j.mst.75A.2021.60-69Keywords:
Aerodynamic drag; Boattail.Abstract
In this study, the flow behavior and drag of the axisymmetric model at subsonic and supersonic speeds were investigated by a numerical approach. The numerical results were validated with previous experimental results to determine the model's accuracy. The numerical results showed that the optimal angles reduce from 14° at subsonic conditions to 6° ÷ 8° at supersonic conditions. At the supersonic speeds, shock waves occur at the head and boat-tail of the model, which leads to changes in the pressure distribution and drag of the model. The flow behavior and velocity distribution around the model were investigated and presented in detail in this study.
References
[1]. S. F. Hoerner, "Fluid Dynamic Drag.," Bakersfield, USA: Hoerner Fluid Dynamics, (1965).
[2]. R. M. Cummings, H. T. Yang, Y. H. Oh, "Supersonic, turbulent flow computation and drag optimization for axisymmetric afterbodies," Computers and Fluids, Vol 24, No 4 (1994), pp. 487-507.
[3]. N. F. Krasnov, D. N. Morris, "Aerodynamics of bodies of revolution," RAND CORP SANTA MONICA CALIF (1970).
[4]. P. R. Viswanath, "Flow management techniques for base and afterbody drag reduction," Prog. Aerosp. Sci., Vol. 32, No. 2-3 (1996), pp. 79-129.
[5]. R. Kumar, P. R. Viswanath, and A. Prabhu, "Mean and fluctuating pressure field in boat-tail separated flows at transonic speeds," 39th Aerosp. Sci. Meet. Exhib., No. January (2001).
[6]. R. Kumar, P. R. Viswanath, and A. Prabhu, "Mean and fluctuating pressure in boat-tail separated flows at transonic speeds," J. Spacecr. Rockets, Vol. 39, No. 3 (2002), pp. 430-438.
[7]. W. A. Mair, "Reduction of base drag by boat-tailed afterbodies in low speed flow," Aeronaut. Q., Vol. 20 (1969), pp. 307-320.
[8]. W. A. Mair, "Drag-reducing techniques for axi-symmetric bluff bodies," Aerodynamic drag mechanisms of bluff bodies and road vehicles, Springer (1978), pp. 161-187.
[9]. A. Mariotti, G. Buresti, G. Gaggini, and M. V. Salvetti, "Separation control and drag reduction for boat-tailed axisymmetric bodies through contoured transverse grooves," J. Fluid Mech., Vol. 832 (2017), pp. 514-549.
[10]. A. Mariotti, G. Buresti, and M. V. Salvetti, "Drag reduction of boat-tailed bluff bodies through transverse grooves," ERCOFTAC, Vol. 25 (2019), pp 489-495.
[11]. T. H. Tran, T. Ambo, T. Lee., Y. Ozawa, L. Chen, T. Nonomura, K. Asai, "Effect of Reynolds number on flow behavior and pressure drag of axisymmetric conical boat-tails at low speeds," Experiments in Fluids, Vol. 60, No. 3 (2019), pp. 1-19.
[12]. T. H. Tran, T. Ambo, T. Lee, L. Chen, T. Nonomura, K. Asai, "Effect of boat-tail angles on the flow pattern on an axisymmetric afterbody surface at low speed," Experimental Thermal and Fluid Science, Vol.99 (2018), pp.324-335.
[13]. T. H. Tran, T. Ambo, L. Chen, T. Nonomura, and K. Asai, "Effect of boat-tail angle on pressure distribution and drag of axisymmetric afterbodies under low-speed conditions," Transactions of the Japan Society for Aeronautical and Space Sciences, Vol. 62, No. 4 (2019), pp. 219-226.
[14]. T. H. Tran, H. Q. Dinh, H. Q. Chu, V. Q. Duong, C. Pham and V.M. Do, "Effect of boat-tail angle on near-wake flow and drag of axisymmetric models: A numerical approach," Journal of Mechanical Science and Technology, Vol.35, No.2 (2021), pp. 563-573.
[15]. T. T. Hung, N. T. Minh, D. C. Truong, "Effect of boat-tail geometry on flow structure and drag of axisymmetric body," Journal of Military Science and Technology, No 72 (2021), pp. 136-142.
[16]. F. R. Menter, "Zonal two equation k-ω turbulence models for aerodynamic flows," AIAA-93-2906 (1993).
[17]. F. R. Menter, "Two-Equation Eddy-Viscosity Turbulence Models for Engineering Applications," AIAA Journal, Vol. 32, No. 8 (1994), pp. 1598-1605.