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Numerical simulations of global instability in separated flows at high Mach number

机译:高马赫数分离流动流动中全球不稳定性的数值模拟

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The global stability or instability of supersonic ramp flow and of a jet in supersonic cross-flow is investigated. The three-dimensional Navier-Stokes equations are solved directly with no model applied. Ramp flow is studied at Mach number 4.8 and Reynolds numbers 6,843 and 3,422, based on inflow boundary layer displacement thickness and freestream velocity. The laminar base flows are stable in two-dimensions. Simulations in three-dimensions show that the high Reynolds number case is globally unstable, while the flow is stable at the lower Reynolds number, suggesting that a critical Reynolds number for instability exists between these two Reynolds numbers. A spanwise wavelength of 12 times the incoming boundary layer displacement thickness is found to be the most unstable for the ramp flow with Reynolds number of 6,843. Similar conclusions are found for a sonic jet injected into a Mach 6.7 crossflow, which is stable at low jet momentum flux ratios (J_p), but becomes globally unstable as J_p increases. Streamwise vortices are observed in the unstable jet cases and a spanwise wavelength of 8 times the incoming boundary layer displacement thickness is found to be the preferred mode of global instability.
机译:研究了超音速斜坡流动和超声波横流的全局稳定性或不稳定性。三维Navier-Stokes方程直接解决,没有应用模型。基于流入边界层位移厚度和FreeSteam速度,在Mach编号4.8和雷诺数6,843和3,422上研究了斜坡流。层压物流在两维中稳定。三维中的模拟表明,高雷诺数案例是全局不稳定的,而流动在较低的雷诺数处是稳定的,这表明在这两个雷诺数之间存在不稳定性的关键雷诺数。发现进入边界层位移厚度的始线波长为12倍,对于雷诺数6,843的斜坡流是最不稳定的。对于注入马赫6.7横流的声波射流,发现类似的结论,其在低射流动量通量比(J_P)下稳定,但随着J_P增加而变得全球不稳定。在不稳定的喷射情况下观察到流动涡旋,并且发现输入边界层位移厚度的始线波长为8倍,是全局不稳定性的优选模式。

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