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The evaporation-condensation problem for a binary mixture of rarefied gases

机译:稀土气体二元混合物的蒸发凝结问题

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Half space problems of evaporation and condensation for a binary mixture of inert gases are investigated when the dynamics is governed by a system of Navier-Stokes equations, obtained as hydrodynamic limit of a BGK-type description with dominant elastic collisions. Typical methods of qualitative theory of dynamical systems are used to investigate the one-dimensional stationary problem and to classify the solutions both in subsonic and supersonic cases. Numerical results for a mixture of noble gases are presented; the shock wave structure, representing transition between a subsonic and a supersonic steady flow in thermodynamic equilibrium, and the occurrence of under- and overshoots are discussed.
机译:当动态由Navier-Stokes方程的系统管辖时,研究了惰性气体的二元混合物的蒸发和凝结的半空间问题,作为BGK型描述具有主力弹性碰撞的BGK型描述的流体动力学极限。 动态系统定性理论的典型方法用于研究一维静止问题,并在亚音速和超音速壳体中对解决方案进行分类。 提出了惰性气体混合物的数值结果; 讨论了代表亚音速与超音速稳定流动之间的转变的冲击波结构,以及在热力学平衡中的出现和出现的欠发射。

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