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非正态性和失速喘振不稳定性中的瞬态增长。

Non-normality and transient growth in stall flutter instability.

机构信息

Department of Mechanical Engineering, Shiv Nadar Institute of Eminence, Greater Noida 203207, India.

出版信息

Chaos. 2023 Mar;33(3):031103. doi: 10.1063/5.0143321.

Abstract

The non-normal nature and transient growth in amplitude and energy of a pitch-plunge aeroelastic system undergoing dynamic stall are explored in this paper through numerical and supporting experimental studies. Wind tunnel experiments, carried out for a canonical pitch-plunge aeroelastic system in a subsonic wind tunnel, show that the system undergoes stall flutter instability via a sub-critical Hopf bifurcation. The aeroelastic responses indicate a transient growth in amplitude and energy-possibly triggering the sub-criticality, which is critical from the purview of structural safety. The system also shows transient energy growth followed by decaying oscillation for certain initial conditions, whereas sustained limit cycle oscillations are encountered for other initial conditions at flow speeds lower than the critical speed. The triggering behavior observed in the wind tunnel experiments is understood better by resorting to study the numerical model of the nonlinear aeroelastic system. To that end, a modified semi-empirical Leishman-Beddoes dynamic stall model is adopted to represent the nonlinear aerodynamic loads of the pitch-plunge aeroelastic system. The underlying linear operator and its pseudospectral analysis indicate that the aeroelastic system is non-normal, causing amplification in amplitude and energy for a short period.

摘要

本文通过数值和实验研究探讨了经历动态失速的俯仰摆振气动弹性系统的非正态性和振幅与能量的瞬态增长。风洞实验表明,亚声速风洞中典型的俯仰摆振气动弹性系统通过亚临界 Hopf 分岔发生失速颤振不稳定性。气动弹性响应表明振幅和能量发生瞬态增长——可能触发亚临界性,这从结构安全的角度来看是至关重要的。对于某些初始条件,系统还显示出瞬态能量增长,随后是衰减振荡,而对于其他初始条件,在低于临界速度的流速下,会遇到持续的极限环振荡。通过研究非线性气动弹性系统的数值模型,可以更好地理解风洞实验中观察到的触发行为。为此,采用了改进的半经验 Leishman-Beddoes 动态失速模型来表示俯仰摆振气动弹性系统的非线性气动载荷。基础线性算子及其伪谱分析表明,气动弹性系统是非正态的,导致短时间内振幅和能量的放大。

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