This paper presents the results of experimental and computational investigations of a supersonic (M ∞ = 4.03, Re1 = 55∙106 m−1) flow around two bodies of revolution with conical noses with an opening θ = 40° and cylindrical cases with an extension λ = 5 located near a flat surface at zero angles of attack at a relative distance from each other Z = 1.4. We have made a comparison between the structure of the shock waves formed in the zone of hydrodynamic interference of the bodies of revolution in free flight and in flight over the surface at a distance Y = 0.96. We have demonstrated the possibility of satisfactory prediction of the hydrodynamic structure of the realized flows and aerodynamic characteristics of the bodies under investigation on the basis of the numerical solution of Euler equations.
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A. V. Zabrodin, A. E. Lutskii, M. D. Brodetskii, and E. K. Derunov, Comparison between the results of computational and experimental investigations of the supersonic flow around a combination of two bodies of revolution, Teplofiz. Aéromekh., 2, No. 2, 97–102 (1995).
V. F. Volkov, Development of numerical methods on the basis of Euler equations as applied to supersonic aerodynamics problems, Proc. Int. Conf. on the Methods of Aerophysics Research, Pt. 1, Novosibirsk (1998), pp. 228–233.
M. D. Brodetskii, E. K. Derunov, A. M. Kharitonov, A. V. Zabrodin, and A. E. Lutskii, Interference of bodies in a supersonic flow. 1. Flow around one body of revolution over a plane surface, Teplofiz. Aéromekh., 5, No. 3, 301–306 (1998).
M. D. Brodetskii, E. K. Derunov, A. M. Kharitonov, A. V. Zabrodin, and A. E. Lutskii, Interference of a combination of bodies in a supersonic flow. 2. Flow around two bodies of revolution over a plane surface, Teplofiz. Aéromekh., 6, No. 2, 165–172 (1999).
V. V. Eremin, V. A. Mikhalin, and A. V. Rodionov, Calculation of the aerodynamic interference of the elements of carrier rockets at supersonic velocities, Aéromekh. Gaz. Dinam., No. 1, 24–35 (2002).
V. F. Volkov, E. K. Derunov, A. A. Zheltovodov, and A. I. Maksimov, Verification of numerical computations of supersonic flow around two bodies of revolution in the presence of a surface, Proc. Int. Conf. on the Methods of Aerophysics Research, Pt. 1. Novosibirsk (2004), pp. 214–221.
V. F. Volkov and E. K. Derunov, Mathematical modeling of the interaction of shock waves in the supersonic flight of a group of bodies, Vychisl. Metody Programmir., 6, No. 1, 75–85 (2005).
V. F. Volkov and E. K. Derunov, Interaction of a combination of bodies in a supersonic flow. Interference and diffraction of shock waves in the flow around two bodies of revolution, Inzh.-Fiz. Zh., 79, No. 4, 81–90 (2006).
V. V. Kovalenko and A. N. Kravtsov, Aerodynamic interaction of several bodies at supersonic velocities, Uch. Zap. TsAGI, 29, Nos. 1–2, 31–38 (2008).
E. K. Derunov, A. A. Zheltovodov, and A. I. Maksimov, Peculiarities of 3-D flow development at impinged and swept shock wave/surface interactions, Proc. Int. Conf. on the Methods of Aerophysics Research, Pt. 1, Novosibirsk (2002), pp. 67–73.
E. K. Derunov, A. A. Zheltovodov, and A. I. Maksimov, Development of three-dimensional turbulent separation in the vicinity of incident intersecting compression shocks, Teplofiz. Aéromekh., 15, No. 1, 31–58 (2008).
E. K. Derunov, V. F. Volkov, A. A. Zheltovodov, and A. I. Maksimov, Analysis of the supersonic flow around two bodies of revolution near a surface, Teplofiz. Aéromekh., 16, No. 1, 13–36 (2009).
V. F. Volkov, Algorithm of a numerical solution of the problem of three-dimensional supersonic interaction of two bodies [in Russian], Preprint No. 29–87 of the Institute of Theoretical and Applied Mechanics, Siberian Branch of the USSR Academy of Sciences, Novosibirsk (1987).
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Translated from Inzhenerno-Fizicheskii Zhurnal, Vol. 83, No. 1, pp. 98–110, January–February, 2010.
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Volkov, V.F., Derunov, E.K. & Maksimov, A.I. Interference and diffraction of pressure shocks in flow around bodies of revolution located near a surface. J Eng Phys Thermophy 83, 109–121 (2010). https://doi.org/10.1007/s10891-010-0325-3
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DOI: https://doi.org/10.1007/s10891-010-0325-3