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首页> 外文期刊>Computers & Fluids >Organised modes and shock-vortex interaction in unsteady viscous transonic flows around an aerofoil - Part I: mach number effect
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Organised modes and shock-vortex interaction in unsteady viscous transonic flows around an aerofoil - Part I: mach number effect

机译:翼型周围非稳定粘性跨音速流动中的组织模式和激涡相互作用-第一部分:马赫数效应

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摘要

The identification of successive stages in the transition of unsteady viscous transonic flow around an aerofoil is carried out by solving the time-dependent Navier-Stokes equations for a compressible fluid in two-dimensional approach. The numerical simulation is carried out at the Mach number range (0.2-0.98). At a fixed Reynolds number (R{sub}e = 10,000), it is found that this flow undergoes the following four transition steps: It remains steady up to the Mach number values (0.2-0.35) and afterwards it develops spontaneously, without any imposed artificial perturbation, an inherent unsteadiness corresponding to a near-wake von Karman instability, in the Mach number range (0.35-0.9). It is found that there exists a critical Mach number between the values (0.90-0.95) for which the flow returns to a steady-state. Furthermore, the flow is found to be governed by two instability processes in the Mach number range (0.75-0.8), where, apart from the von Karman mode (mode I), a lower frequency mode II appears, due to the formation of weakly supersonic alternating zones in the region upstream of the aerofoil, related to the buffeting phenomenon. A triple role played by the increasing compressibility effects to trigger the instability processes, to maintain and to inhibit them in the transonic flow regime is therefore analysed in detail.
机译:通过求解二维方法中可压缩流体的时间相关Navier-Stokes方程,可以进行围绕翼型的非稳定粘性跨音速流动过渡过程中连续阶段的识别。在马赫数范围(0.2-0.98)下进行数值模拟。在固定的雷诺数(R {sub} e = 10,000)下,发现该流经历以下四个过渡步骤:保持稳定直到马赫数值(0.2-0.35),然后自然发展,没有任何变化。施加人为扰动,这是固有的不稳定性,对应于接近唤醒的冯·卡曼不稳定性,马赫数范围为(0.35-0.9)。发现在数值(0.90-0.95)之间存在临界马赫数,对于该临界马赫数,流动返回到稳态。此外,发现流动受马赫数范围(0.75-0.8)中的两个不稳定过程支配,其中除了von Karman模式(模式I)之外,由于形成了弱频率,出现了低频模式II。机翼上游区域的超音速交替带,与抖振现象有关。因此,详细分析了增加的可压缩性效应在触发跨音速流态,维持和抑制跨音速流态中所起的三重作用。

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