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Linear Stability Analysis of Nose Bluntness Effects on Hypersonic Boundary Layer Transition

机译:鼻子钝度对高超音速边界层过渡的线性稳定性分析

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For hypersonic flow over spherical cones of small nose radii, it has been experimentally observed and theoretically explained that the nose bluntness effect leads to a delay of boundary-layer transition. In contrast, this trend reverses when the nose radii are larger than some critical values in the large nose bluntness range. This transition reversal phenomenon was mainly reported in Stetson and Rushton's transition experiments of a Mach 5.5 flow [1] and Softley's Mach 10-12 experiments [2] in 1967. Several linear stability analyses have been performed since the 1990s to study the nose bluntness effects on transition; none were able to show the reversal of instability onset due to nose blunting. All of the previous stability analyses, however, suffered from the fact that they were conducted only on test cases in which the actual transition reversal was not experimentally observed. The objective of the current study is to conduct a linear stability analysis on Stetson and Rushton's Mach 5.5 experiments in which the reversal is observed. Three cones with nose radii of 0.156,0.5, and 1.5 in., covering both the small and large bluntness regions, are used to study the effect of nose bluntness on stability and transition. It is found that, if only the second-mode instabilities are considered, the onset of instability is always delayed as the nose bluntness increases. The linear stability theory calculations show no reversal on the growth of the second-mode instability.
机译:对于高超声速流过小鼻子半径的球形锥体,已经进行了实验观察并从理论上解释了鼻子钝性效应导致边界层过渡的延迟。相反,当鼻子半径大于在较大的鼻子钝度范围内的某些临界值时,这种趋势会逆转。这种转变逆转现象主要在1967年Stetson和Rushton的5.5马赫数流量的过渡实验[1]和Softley的10-12马赫数实验[2]中进行了报道。自1990年代以来,已经进行了几次线性稳定性分析,以研究鼻子钝度的影响。过渡中没有人能够显示出由于鼻子钝化而引起的不稳定性发作的逆转。但是,所有以前的稳定性分析都受到以下事实的困扰:它们仅在测试用例上进行,而在实验用例中没有通过实验观察到实际的过渡反转。当前研究的目的是对Stetson和Rushton的Mach 5.5实验进行线性稳定性分析,观察到这种逆转。使用三个锥度为0.156、0.5和1.5 in。的圆锥体(覆盖小和大钝度区域)来研究鼻钝度对稳定性和过渡性的影响。已经发现,如果仅考虑第二模式不稳定性,则随着鼻子钝度的增加,不稳定性的发作总是被延迟。线性稳定性理论计算结果表明,第二模态不稳定性的增长没有逆转。

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