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Secondary resonances in aeroelastic response of oscillating airfoil under dynamic stall

机译:动态摊位振荡翼型的空气弹性响应中的二次共振

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摘要

To clarify the mechanism of the complex aeroelastic responses of flexible blades of helicopter rotors under dynamic stall, experiments on a 2D aeroelastic system are performed. In the spectra of the response from experiment results, special frequency components are found. Then, a numerical method based on the same aeroelastic model is introduced. Here, the flow field is solved using a zonal solver based on vorticity dynamics. When changing a system's natural frequency, the same extra frequency components in the response spectra are found when particular ratios of natural and forcing frequencies are achieved. Secondary resonances are believed to then happen, which feature a larger response amplitude, multiple periodic motion and a subharmonic peak of driving frequency in the load spectra. With an analysis of the flow field, the 1/2 subharmonic in the airload spectra (i.e. the period doubling of the loads) is believed to be associated with the nonlinear variation of vortex structures. With a dynamic mode decomposition analysis, a counter-rotating vortex interaction instability is detected as the physical mechanism of period doubling. The coincidence of natural frequency with the odd times of the subharmonic leads to the secondary resonances.
机译:为了阐明动态失速下直升机转子柔性叶片的复杂空气弹性响应的机制,进行了2D空气弹性体系的实验。在实验结果的响应的光谱中,找到特殊频率分量。然后,介绍了一种基于相同空气弹性模型的数值方法。这里,使用基于涡流动态的区域求解器来解决流场。当改变系统的固有频率时,当实现自然和强制频率的特定比率时,发现响应光谱中相同的额外频率分量。据信次要共振发生,然后发生了较大的响应幅度,多个周期性运动和负载频率的驱动频率的子谐波峰值。随着流场的分析,空降光谱中的1/2个子发声(即负载的周期)被认为与涡旋结构的非线性变化相关联。通过动态模式分解分析,将反向旋转涡流交互不稳定性被检测为时期倍增的物理机制。自然频率与子谐波的奇数导致次级共振的重合。

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