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Article information
2011 , Volume 16, ¹ 6, p.93-104
Shershnev A., Kudryavtsev A.N., Kashkovsky A.V.
Numerical Simulation of a Supersonic Gas Flow past a Flat Plate Based on Kinetic and Continuum Models
A supersonic flow past a finite flat plate at zero angle of attack is considered. Numerical simulation of the problem is conducted using Direct Simulation Monte Carlo (DSMC) method, relaxation-type model kinetic equations and Navier-Stokes equations with velocity slip and temperature jump boundary conditions. Limits of applicability of the continuum approach and the approach based on solving of the model kinetic equations are studied. It is shown that a strong non-equilibrium flows at high hypersonic speeds leads to the fact that the Navier-Stokes equations can not even qualitatively correctly predict the behavior of the main flow variables near the plate. At the same time, the approach based on solving of the model kinetic equations demonstrates good agreement with the DSMC data under all considered conditions.
[full text]
Keywords: kinetic models, finite-difference scheme, classical problem
Author(s):
Shershnev Anton
Position: Junior Research Scientist
Office: Khristianovich Institute of Theoretical and Applied Mechanics SB RAS
Address: 630090, Russia, Novosibirsk, Institutskaya str. 4/1
Phone Office: (383) 330 81 63
E-mail: antony@itam.nsc.ru
Kudryavtsev AlexeyN.
PhD.
Position: Senior Research Scientist
Office: Institute of Theoretical and Applied Mathematics SB RAS
Address: 630090, Russia, Novosibirsk, Institutskaya str. 4/1
Phone Office: (383) 330 85 28
E-mail: alex@itam.nsc.ru
Kashkovsky Alexander Vladimirovich
PhD.
Position: Senior Research Scientist
Office: Khristianovich Institute of Theoretical and Applied Mechanics SB RAS
Address: 630090, Russia, Novosibirsk, Institutskaya str. 4/1
Phone Office: (383) 330 81 63
E-mail: bond@itam.nsc.ru
Bibliography link:
Shershnev A., Kudryavtsev A.N., Kashkovsky A.V. Numerical Simulation of a Supersonic Gas Flow past a Flat Plate Based on Kinetic and Continuum Models // Computational technologies. 2011. V. 16. ¹ 6. P. 93-104
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