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Nonlinear Asymptotic Theory of Hypersonic Flow Past a Circular Cone

机译:超声波流动过高圆锥的非线性渐近理论

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摘要

The essential point of view in this paper is to reexamine the hypersonic small-disturbance theory. A systematic and rigorous approach for obtaining the nonlinear asymptotic equation for hypersonic flow past a circular cone from the Taylor-Maccoll equation is exhibited by considering a general asymptotic expansion of the unified supersonic-hypersonic similarity parameter together with the stretched coordinate. The successive approximate solutions of the nonlinear hypersonic small-disturbance equation were solved by iteration. Both of these approximations provide a closed-form solution, which is convenient to apply in more complicated flow problems.
机译:本文的基本观点是重新审视超声波的小扰动理论。通过考虑统一的超声波超声相似度参数的一般渐近扩展与拉伸坐标,通过考虑统一的超声波相似度参数的一般渐近扩展来获得从Taylor-Maccoll方程的圆锥形圆锥形圆锥形流动的非线性渐近方程的系统和严格的方法。通过迭代解决了非线性超声波小扰动方程的连续近似解。这两种近似都提供了一种封闭式溶液,这方便在更复杂的流动问题中应用。

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