Abstract
AbstractNearly all illuminating classic hypersonic flow theories address aerodynamic phenomena as a perfect gas in the high-speed range and at the upper limit of continuum gas domain. The hypersonic flow is quantitatively defined by the Mach number independent principle, which is derived from the asymptotes of the Rankine-Hugoniot relationship. However, most hypersonic flows encounter strong shock-wave compressions resulting in a high enthalpy gas environment that always associates with nonequilibrium thermodynamic and quantum chemical-physics phenomena. Under this circumstance, the theoretic linkage between the microscopic particle dynamics and macroscopic thermodynamics properties of gas is lost. When the air mixture is ionized to become an electrically conducting medium, the governing physics now ventures into the regimes of quantum physics and electromagnetics. Therefore, the hypersonic flows are no longer a pure aerodynamics subject but a multidisciplinary science. In order to better understand the realistic hypersonic flows, all pertaining disciplines such as the nonequilibrium chemical kinetics, quantum physics, radiative heat transfer, and electromagnetics need to bring forth.
Publisher
Springer Science and Business Media LLC
Reference60 articles.
1. Hayes WD, Probstein RF (1959) Hypersonic flow theory. Academic Press, New York
2. Clarke JF, McChesney M (1964) The dynamics of real gases. Butterworth Inc., Washington D.C
3. Tsien HS (1946) Similarity laws of hypersonic flows. J Math Phys 25:247–251
4. Il’yushin AA (1956) The law of plane sections in the aerodynamics of high supersonic speeds. PMM 20:733–755
5. Newton I (1934) The mathematical principal of natural philosophy. trans: Motte A, (1729), revised: Cajori A. University of California Press, Berkeley
Cited by
10 articles.
订阅此论文施引文献
订阅此论文施引文献,注册后可以免费订阅5篇论文的施引文献,订阅后可以查看论文全部施引文献