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Identification of unstable coherent modes in reacting swirling flows and their control

机译:反应旋流中不稳定相干模态的识别及其控制

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The identification of multiple interacting coherent structures in the flow of a swirl-stabilized combustor is discussed in this article. We focus on the interaction of axisym-metric flow structures that are generated by acoustic forcing and helical structures that are self-excited by the flow field. Within the context of swirl-stabilized combustion, the helical structure is known as the precessing vortex core (PVC). The interaction of these two structures is of mayor importance for the understanding of thermoacoustic instability of swirl flames. In the present article, the interaction of the PCV with the forced axisymmet-ric structures is investigated experimentally. Special focus is put on the identification of the coherent structures in PIV data. We consider time-resolved PIV data at an operating condition, where neither classic proper orthogonal decomposition nor Fourier mode decomposition provide useful insight into the flow dynamics. We then apply Spectral Proper Orthogonal Decomposition (SPOD), a novel method that provides a spectral constraint to the POD modes. It is show that SPOD is superior to the classic methods. The SPOD modes can be unambiguously assigned to the actuation and the PVC over the entire range of forcing amplitudes. The SPOD clearly shows that with increasing forcing amplitudes, the PVC dynamics are first weakened and then modulated by the forcing. Classic POD and Fourier decomposition suffer from the fact that the PVC dynamics of the forced flow are relatively weak and spread over multiple frequencies.
机译:本文讨论了涡旋稳定燃烧室流动中多个相互作用相干结构的识别。我们关注由声强迫产生的轴对称流动结构与由流场自激的螺旋结构之间的相互作用。在涡旋稳定燃烧的背景下,螺旋结构被称为旋进旋涡芯(PVC)。这两种结构的相互作用对于理解旋流火焰的热声不稳定性具有重要的意义。在本文中,通过实验研究了PCV与强制轴对称结构的相互作用。特别着重于对PIV数据中相干结构的识别。我们考虑操作条件下的时间分辨PIV数据,传统的正交分解和傅立叶模式分解都不能提供有关流动动力学的有用见解。然后,我们应用光谱固有正交分解(SPOD),这是一种向POD模式提供光谱约束的新颖方法。结果表明,SPOD优于经典方法。 SPOD模式可以在整个强制振幅范围内明确分配给执行机构和PVC。 SPOD清楚地表明,随着强迫幅度的增加,PVC动力学首先会减弱,然后通过强迫进行调制。经典的POD和傅里叶分解的事实是,强制流动的PVC动力学相对较弱,并且分布在多个频率上。

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