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Revisiting the Transonic Similarity Rule: Critical Mach Number Prediction Using Potential Flow Solutions

机译:重新探究跨音速相似性规则:使用势流解决方案的临界马赫数预测

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This paper revisits Von Karman's Transonic Similarity Rule as explained by Schlichting. This rule postulates that an equivalent incompressible geometry corresponds to any given subcritical, high speed aerodynamic shape. We utilize panel method as well as Navier-Stokes CFD tools to better understand the actual behavior of wings in wing sections in high speed flight. We provide evidence that the classical "stretching" explanations given by famous authors are mutually inconsistent with one another. We also show that for many, but not all cases, a better physical analogy has the engineer visualize the Transonic Similarity Rule as a non-linear transformation of the effective velocity or dynamic pressure. We also discovered notable discrepancies in the Critical Pressure Coefficient equation given by famous authors.
机译:本文重新审视了施利希廷(V.该规则假定等效的不可压缩几何形状对应于任何给定的亚临界高速空气动力学形状。我们利用面板方法以及Navier-Stokes CFD工具更好地了解高速飞行中机翼截面中机翼的实际行为。我们提供的证据表明,著名作家的经典“伸展”解释是相互矛盾的。我们还表明,对于许多但不是全部情况,工程师可以将更好的物理类比可视化为跨音速相似性规则,将其视为有效速度或动态压力的非线性变换。我们还发现了著名作者给出的临界压力系数方程中的显着差异。

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