Abstract
희박상태나 극소장치에 관련된 기체운동을 해석하는 문제가 최근 중요한 연구주제로 부각되고 있다. 잘 알려진 DSMC와 더불어 모우멘트 기법, Chapman-Enskog 기법으로 분류되는 고차 비평형 유동 해석모델들이 이 문제에 적용되어 왔다. 본 연구에서는 Eu의 일반유체역학을 근간으로 이원자 기체에 관한 고차 해석모델을 개발하고자 한다. 회전 비평형 효과는 기체의 용적 점성계수에 관한 초과 수직응력을 고려하여 감안하였다. 개발된 계산모델을 일차원 충격파 내부구조와 단순 형상 외부의 희박 극초음속 유동장 해석에 적용하였다. 충격파 내부구조 및 전단유동 해석을 통해 회전 비평형에 의한 용적 점성계수 효과가 중요함을 확인하였다. 충격파 내부구조에 관한 이론적 예측이 실험과 잘 일치함도 확인하였다. The study of nonlinear gas transport in rarefied condition or associated with the microscale length of the geometry has emerged as an interesting topic in recent years. Along with the DSMC method, several fluid dynamic models that come under the general category of the moment method or the Chapman-Enskog method have been used for this type of problem. In the present study, on the basis of Eu's generalized hydrodynamics, computational models for diatomic gases are developed. The rotational nonequilibrium effect is included by introducing excess normal stress associated with the bulk viscosity of the gas. The new models are applied to study the one-dimensional shock structure and the multi-dimensional rarefied hypersonic flow about a blunt body. The results indicate that the bulk viscosity plays a considerable role in fundamental flow problems such as the shock structure and shear flow. An excellent agreement with experiment is observed for the inverse shock density thickness.
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