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Nonlinear stability of straight cones with sharp and blunt noses at Mach 6

机译:鼻尖尖钝的直锥的非线性稳定性为6马赫

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In this study, the nonlinear energy transfer between different frequency modes for a straight cone at Mach 6 is explored. Considered are 7 degree half-angle straight cones with nose bluntness radii of 0.15mm, 3.556mm, 5mm, 9.525mm, 12.7mm and 25.4mm at tunnel conditions relevant to the AFOSR-Notre Dame Large Mach 6 Quiet Tunnel. Previously, a similar study was performed on these geometries, which was used to study the mechanism by which nose bluntness suppresses the second-mode instability (Sakakeeney et al. and Batista et al.~(12,13)). Now, a more targeted study is conducted to explore the nonlinear energy transfer between unstable second mode wave packets with adjacent frequencies. It is found that such energy transfer can result in a 100% increase in pressure disturbance amplitude compared to the traditionally considered discrete frequency (δ-function) formulation. This energy transfer is related to the standard practice of assuming constant frequency primary second-mode instabilities and the 'banana' shape of the stability diagram.
机译:在这项研究中,探讨了在6马赫直圆锥形的不同频率模式之间的非线性能量传递。在与AFOSR-Notre Dame大马赫6安静隧道相关的隧道条件下,考虑使用7度半角直锥,其鼻钝半径为0.15mm,3.556mm,5mm,9.525mm,12.7mm和25.4mm。以前,对这些几何形状进行了类似的研究,用于研究鼻子钝化抑制第二种模式不稳定性的机制(Sakakeeney等人和Batista等人(12,13))。现在,进行了更具针对性的研究,以探索具有相邻频率的不稳定第二模式波包之间的非线性能量传递。已发现,与传统上考虑的离散频率(δ函数)公式相比,这种能量传递可导致压力扰动幅度增加100%。这种能量传递与假设恒定频率的初级第二模式不稳定性和稳定性图的“香蕉”形状的标准做法有关。

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