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Viscous Gas Flow between Vertical Walls

机译:垂直墙壁之间的粘性气体流动

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A new solution for the Navier-Stokes equations has been found for a plane steady-state shear flow of a viscous gas in the gravity field between two vertical walls. For the temperature dependence of the viscosity factor, Sutherland's formula is accepted; for the heat conductivity factor, two formulas with the same accuracy are used: a known formula for low temperatures (170-1000 K) and a first-proposed formula for high temperatures (800-1500 K). In each of these temperature ranges, a general solution for the Navier-Stokes equations has been obtained. The solution is expressed in terms of a function which satisfies an ordinary second order differential equation having different forms for low and high temperatures depending on the chosen formula for heat conductivity. For low temperatures, the solution of this equation is obtained numerically; for high temperatures, owing to using the new formula for heat conductivity, analytically. Examples of exact solutions are presented.
机译:已经找到了用于在两个垂直墙壁之间的重力场中的粘性气体的平面稳态剪切流程的新方法。 对于粘度因子的温度依赖性,苏瑟兰的公式被接受; 对于导热系数,使用具有相同精度的两种配方:用于低温的已知式(170-1000K)和用于高温的第一拟提议式(800-1500k)。 在这些温度范围中的每一个中,已经获得了Navier-Stokes方程的一般解决方案。 该解决方案以满足具有不同形式的普通二阶微分方程的功能表达,这取决于所选择的导热率的所选公式。 对于低温,在数值上获得该等式的解决方案; 对于高温,由于使用新的配方进行了分析的导热性。 提出了精确解决方案的例子。

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