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Asymptotic Solutions of the Kinetic Boltzmann Equation and Multicomponent Non-Equilibrium Gas Dynamics
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作者 S. A. Serov S. S. Serova 《Journal of Applied Mathematics and Physics》 2016年第8期1687-1697,共12页
In the article correct method for the kinetic Boltzmann equation asymptotic solution is formulated, the Hilbert’s and Enskog’s methods are discussed. The equations system of multicomponent non- equilibrium gas dynam... In the article correct method for the kinetic Boltzmann equation asymptotic solution is formulated, the Hilbert’s and Enskog’s methods are discussed. The equations system of multicomponent non- equilibrium gas dynamics is derived, that corresponds to the first order in the approximate (asym- ptotic) method for solution of the system of kinetic Boltzmann equations. 展开更多
关键词 Kinetic Boltzmann Equation multicomponent non-equilibrium gas dynamics
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Theoretical investigation of shock stand-off distance for non-equilibrium flows over spheres 被引量:2
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作者 Hua SHEN Chih-Yung WEN 《Chinese Journal of Aeronautics》 SCIE EI CAS CSCD 2018年第5期990-996,共7页
We derived a theoretical solution of the shock stand-off distance for a non-equilibrium flow over spheres based on Wen and Hornung's solution and Olivier's solution. Compared with previous approaches, the main advan... We derived a theoretical solution of the shock stand-off distance for a non-equilibrium flow over spheres based on Wen and Hornung's solution and Olivier's solution. Compared with previous approaches, the main advantage of the present approach is allowing an analytic solution without involving any semi-empirical parameter for the whole non-equilibrium flow regimes. The effects of some important physical quantities therefore can be fully revealed via the analytic solution. By combining the current solution with Ideal Dissociating Gas(IDG) model, we investigate the effects of free stream kinetic energy and free stream dissociation level(which can be very different between different facilities) on the shock stand-off distance. 展开更多
关键词 gas dynamics Supersonic/hypersonic flow Shock stand-off distant non-equilibrium flow Blunt body Shock
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