I. P. Ginzburg, Aerogasdynamics
[in Russian], Vysshaya Shkola, Moscow (1966).Google Scholar
S. K. Godunov, A. V. Zabrodin, M. Ya. Ivanov, et al., Numerical Solution of Multidimensional Problems of Gas Dynamics [in Russian], Nauka, Moscow (1976).
I. A. Belov, Interaction of Nonuniform Flows with Obstacles
[in Russian], Mashinostroenie, Leningrad (1983).Google Scholar
S. A. Isaev and A. Yu. Mitin, Numerical investigation of the interaction of a supersonic jet with a blunt body in a cocurrent flow, in: Inter-University Volume of Scientific Papers "Special Problems of the Aerodynamics of Flying Vehicles," No. 145, LIAP, Leningrad (1980), pp. 158–162.
I. A. Belov, S. A. Isaev, A. Yu. Mitin, V. V. Tsymbalov, Simulation of separated flows in the shock layer of obstacles in the presence of a nonuniform flow around them, in: Supersonic Gas Jets [in Russian], Nauka, Novosibirsk (1983), pp. 172–178.
A. V. Ermishin and S. A. Isaev (Eds.), Control of the Flow Past Bodies with Vortex Cells as Applied to Spacecraft of Integral Configuration (Numerical and Physical Simulation) [in Russian], MGU, Moscow (2003).
Yu. A. Bystrov, S. A. Isaev, N. A. Kudryavtsev, and A. I. Leontiev, Numerical Simulation of Vortical Intensification of Heat Transfer in Tube Banks [in Russian], Sudostroenie, St. Petersburg (2005).
P. A. Baranov, S. A. Isaev, A. I. Leontiev, and A. E. Usachov, Numerical simulation of the reduction of aerodynamic heating of a relief with spherical and cellular dimples at super- and hypersonic velocities, in: Proc. 4th Rus. Nat. Heat Transfer Conf., Vol. 6, Disperse Flows and Porous Media. Intensification of Heat Transfer, Izd. Dom MÉI, Moscow (2006), pp. 158–161.
A. I. Leontiev, S. A. Isaev, and G. S. Sadovnikov, Numerical simulation of the decrease in heat loads in superand hypersonic flow past a flat wall with ditches and dimples, Temp. Prots. Tekh., No. 9, 362–366 (2009).
I. É. Ivanov and I. A. Kryukov, Numerical simulation of separated turbulent flows in nozzles and jets, in: Proc. 17th School-Seminar of Young Scientists and Specialists headed by A. I. Leontiev [in Russian], Vol. 1, Izd. Dom MÉI, Moscow (2009), pp. 94–100.
S. A. Isaev, A. G. Sudakov, P. A. Baranov, et al., Development, verification, and application of VP2/3 opentype disparalleled package based on multiblock computational technologies for solving fundamental, applied, and operational problems of aeromechanics and thermal physics, in: Bulletin of the South Ural State University, Series “Mathematical Simulation and Programming,” Issue 3, No. 17 (100), 59–72 (2009).
J. H. Ferziger and M. Peric, Computational Methods for Fluid Dynamics
, Heidelberg, Berlin (1999).MATHCrossRefGoogle Scholar
K. C. Karki and S. V. Patankar, Pressure-based calculation procedure for viscous flows at all speed in arbitrary configuration, AIAA J
, 1167–1174 (1989).CrossRefGoogle Scholar
Y. G. Lai, R. M. So, and A. J. Przekwas, Turbulent transonic flow simulation using a pressure-based method, Int. J. Eng. Sci
, No. 4, 469–483 (1995).MATHCrossRefGoogle Scholar
K. Kitamura and E. Shima, Improvements of SIMPLE low-dissipation AUSM against shock instabilities consideration of interfacial speed of sound, in: J. C. F. Pereira and A. Sequeira (Eds.), Proc. V European Conf. on Computational Fluid Dynamics ECCOMAS CFD 2010, 14–17 June 2010, Lisbon, Portugal (2010).
B. Van Leer, Towards the ultimate conservative difference scheme. V. A second-order sequel to Godunov’s method, J. Comput. Phys
, 101–136 (1979).CrossRefGoogle Scholar
G. D. Van Albada, B. Van Leer, and W. W. Roberts, A comparative study of computational methods in cosmic gas dynamics, Astron. Astrophys
, 76–84 (1982).MATHGoogle Scholar
S. A. Isaev, Yu. M. Lipnitskii, A. N. Mikhalev, et al., Simulation of the supersonic turbulent flow around a cylinder with coaxial disks, Inzh.-Fiz. Zh
, No. 4, 764–776 (2011).Google Scholar
V. I. Zapryagaev, I. N. Kavun, and N. P. Kiselev, Flow structure in the initial segment of a supersonic jet flowing out of a stripped nozzle, Prikl. Mekh. Tekh. Fiz
, No. 2, 71–80 (2010).Google Scholar
I. P. Ginzburg, B. N. Sobkolov, and G. A. Akimov, On the determination of the main parameters of the flow in a supersonic jet of a perfect gas, in: Gas Dynamics and Heat Transfer, Issue 2, Uchen. Zap. Leningrad. Univ., 38–55 (1970).
S. V. Guvernyuk, O. O. Egorychev, S. A. Isaev, et al., Numerical and physical simulation of the wind effect on a group of high-rise buildings, Nauch.-Tekh. Zh. Vestn. MGSU
, No. 3, 185–191 (2011).Google Scholar
K. Lewis and D. Carlson, Position of the normal compression shock in an underexpanded gas and two-phase jet, Raketn. Tekh. Kosmonavt
, No. 4, 239–241 (1964).Google Scholar