首页> 外文期刊>Mechanical systems and signal processing >Cepstrum-based operational modal analysis revisited: A discussion on pole-zero models and the regeneration of frequency response functions
【24h】

Cepstrum-based operational modal analysis revisited: A discussion on pole-zero models and the regeneration of frequency response functions

机译:重述基于倒谱的运行模态分析:零极点模型和频率响应函数再生的讨论

获取原文
获取原文并翻译 | 示例
           

摘要

Operational modal analysis (OMA) seeks to determine a structure's dynamic characteristics from response-only measurements, which comprise both excitation and transmission path effects. The cepstrum has been used successfully in a number of applications to separate these source and path effects, after which the poles and zeros of the transfer function can be obtained via a curve-fitting process. The contributions from the individual poles and zeros can then be added (in log magnitude) to regenerate the frequency response function (FRF). Cepstrum-based OMA was originally developed in the 1980s and 90s, but there have been a number of recent developments that warrant discussion and explanation, and this is the basis of the present paper, which focusses on the FRF regeneration process and on a number of broader points explaining FRFs from a pole-zero perspective. The FRF regenerated from identified poles and zeros is subject to magnitude distortion from the effects of truncation, i.e., from the residual effects of out-of-band poles and zeros. As long as a reference FRF is available - for example from conventional experimental modal analysis or from a finite element model - this distortion can be corrected for using a magnitude equalisation curve. This paper discusses the nature of this equalisation curve, and gives recommendations on how best to obtain it. Other topics covered in the discussion are: the required distribution of poles and zeros for the successful regeneration of FRFs; node points and weak modes in a pole-zero model; the differences in pole-zero distribution between receptance, mobility and accelerance FRF forms; and, how to deal with the very low frequency region when regenerating FRFs. Special consideration is given to the identification of zeros - often masked by noise in response measurements - using transmissibility estimation. It is hoped that the discussion will assist in the application of cepstrum-based OMA methods and will lead to improved understanding of the FRF regeneration process and of frequency response functions more broadly.
机译:操作模态分析(OMA)旨在通过仅响应测量来确定结构的动态特性,该响应包括激励和传输路径效应。倒频谱已成功用于许多应用中,以分离这些源效应和路径效应,然后可以通过曲线拟合过程获得传递函数的极点和零点。然后可以将各个极点和零点的贡献相加(以对数幅度表示)以重新生成频率响应函数(FRF)。基于倒谱的OMA最初是在1980年代和90年代开发的,但是最近有很多发展值得讨论和解释,这是本论文的基础,该论文着重于FRF再生过程和许多方法。从零极点角度解释FRF的更宽泛的观点。从已识别的极点和零点生成的FRF会因截断效应(即带外极点和零点的残余效应)而发生幅度失真。只要有参考FRF(例如从常规实验模态分析或从有限元模型中获得),就可以使用幅度均衡曲线来校正此失真。本文讨论了该均衡曲线的性质,并提出了有关如何最好地获得它的建议。讨论中涉及的其他主题包括:成功生成FRF所需的极点和零点分布;零极点模型中的节点和弱模;接受力,迁移率和加速度FRF形式之间零极分布的差异;以及在重新生成FRF时如何处理非常低的频率区域。要特别考虑使用透射率估计来识别零(通常在响应测量中被噪声掩盖)。希望该讨论将有助于基于倒谱的OMA方法的应用,并将导致更广泛地增进对FRF再生过程和频率响应功能的理解。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号