柯西特性与一些流体流动问题

K. S. Reddy, C. Mahesh
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引用次数: 0

摘要

稳定可压缩流动的微分方程性质在亚音速和超音速流动中是不同的。对于亚音速流动方程,方程为双曲型。在这种情况下,简单波动方程线性化理论。可压缩流体的稳定流动的精确微分方程与亚音速稳定流动的线性化理论的性质相同,是椭圆型的微分方程,而对于超音速稳定流动的微分方程是双曲型的。两自变量情况下特征方法的一般理论特别容易可视化,这种情况下的计算方法需要广泛研究。本文讨论了航空工程问题中出现的不合理流动和边界条件的一些基本性质。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Cauchy Characteristics and Some Fluid Flow Problems
The nature of the differential equation for steady compressible flow is different for subsonic and supersonic flows. For subsonic flow the equation, the equation is of hyperbolic type. In this case the simple wave equation linearised theory. The exact differential equation for the steady flow of a compressible fluid as the same nature as that of linearised theory for steady subsonic flow, the differential equation of the elliptic type and for the steady supersonic flow, the differential equation is of the hyperbolic type. The general theory of the method of characteristics for the case of two independent variables is particularly easy to visualize and computation methods for this case need to be studied extensively. In this paper we discussed some basic properties of irrational flows and boundary conditions that occur in aeronautical engineering problems.
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