板式密封的流动诱导动力学

Deepak Trivedi, Bernardo Kerr
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引用次数: 0

摘要

在涡轮机械中,在有限的轴向跨度内,板式密封可以提供低泄漏的转子-定子界面和大的压降。当设计了自校正静压反馈机构时,即使存在较大的转子瞬变,也可以实现非接触操作。流致动力失稳是涡轮机械转子-定子密封板密封设计中的关键问题之一。在不同的流态下,可能存在多种流致振动机制。本文研究了当柔性板密封的旋涡脱落频率接近结构固有振动频率时旋涡诱发颤振的机理。提出了一种基于高速摄像的光流分析的实验方法来表征板系(“叶包”)的振动。实验表明,柔性板在流场中振动,其振幅与压降有关。此外,单个板的振动彼此高度耦合,导致锁相或相漂移取决于边界条件。叶包具有特征频率,在一定的增压条件下呈现行波现象。利用实验见解,将板密封建模为一个由大量(~ 103)个局部耦合振荡器组成的环,具有由流体静力引起的非线性刚度。结构尾迹动力学与流体尾迹动力学之间存在双向耦合。利用中心流形约简,将系统的耦合四阶动力学简化为二阶动力学,并将方程组转化为标准形式,以探讨通过幅值死亡现象减轻流激振动的可能性。讨论了在考虑模态下,成功诱导振幅死亡能够消除板振动的条件。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Flow Induced Dynamics of Plate Seals
Plate seals can provide low leakage at rotor-stator interfaces with large pressure drops in turbomachinery within a limited axial span. When designed with a self-correcting hydrostatic feedback mechanism, non-contact operation could be achieved even in the presence of large rotor transients. Flow induced dynamical instability is one of the key design challenges in plate seals for rotor-stator sealing in turbomachinery. The instabilities are caused by potentially multiple flow induced vibration mechanisms operating during different flow regimes. This paper investigates mechanisms of vortex induced flutter in compliant plate seals, which happens when the vortex shedding frequency of the plates comes close to one of the natural frequencies of vibration of the structure. An experimental methodology based on optical flow analysis of high speed videography is proposed to characterize vibrations of the ensemble of plates (“leafpack”.) Experiments show that the compliant plates vibrate in the flow field with amplitude dependent on the pressure drop. Additionally, the vibrations of individual plates are highly coupled to each other, leading to phase-locking or phase-drifting depending on boundary conditions. The leafpack has a characteristic frequency and exhibits traveling wave phenomena under certain conditions of pressurization. Using experimental insights, plate seals are modeled as a ring of a large (∼103) number of locally coupled oscillators, with nonlinear stiffness arising from hydrostatic forces. A two-way coupling exists between the structural and fluid wake dynamics. Using center manifold reduction, the coupled fourth order dynamics of the system is reduced to second order and transform the equations into the normal form for investigating the possibility of mitigating flow induced vibrations through the phenomenon of amplitude death. Conditions under which successful induction of amplitude death could eliminate plate vibration in the mode under consideration is discussed.
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