System identification techniques for mixed responses using the Proper Orthogonal Decomposition

被引:0
|
作者
Allison, Timothy C. [1 ]
Miller, A. Keith
Inman, Daniel J. [1 ]
机构
[1] Virginia Polytech Inst & State Univ, Blacksburg, VA 24061 USA
关键词
D O I
暂无
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
The Proper Orthogonal Decomposition (POD) is a method that may be applied to linear and nonlinear structures for extracting important information from a measured structural response. The POD is often applied for model reduction of linear and nonlinear systems and recently in system identification. Although methods have previously been developed to identify reduced-order predictive models for simple linear and nonlinear structures using the POD of a measured structural response, the application of these methods has been limited to cases where the excitation is either an initial condition or an applied load but not a combination of the two. This paper presents a method for combining the POD-based identification techniques for strictly free or strictly forced systems to identify predictive models for a system when only mixed response data are available, i.e. response data resulting from initial conditions and loads that are applied together. This method extends the applicability of POD-based identification techniques to operational data acquired outside of a controlled laboratory setting. The method is applied to finite element models of simple linear and nonlinear beams and is shown to identify an accurate predictive model for each beam when compared with results obtained by the finite element method.
引用
收藏
页码:1611 / 1618
页数:8
相关论文
共 50 条
  • [21] Modelling of Marangoni convection using proper orthogonal decomposition
    Arifin, N. M.
    Noorani, M. S. M.
    Kilicman, A.
    NONLINEAR DYNAMICS, 2007, 48 (03) : 331 - 337
  • [22] Spectral proper orthogonal decomposition using multitaper estimates
    Schmidt, Oliver T.
    THEORETICAL AND COMPUTATIONAL FLUID DYNAMICS, 2022, 36 (05) : 741 - 754
  • [23] Modelling of Marangoni convection using proper orthogonal decomposition
    N. M. Arifin
    M. S. M. Noorani
    A. Kiliçman
    Nonlinear Dynamics, 2007, 48 : 331 - 337
  • [24] Tsunami forecasting using proper orthogonal decomposition method
    Ha, Dao My
    Tkalich, Pavel
    Chan, Eng Soon
    JOURNAL OF GEOPHYSICAL RESEARCH-OCEANS, 2008, 113 (C6)
  • [25] STOCHASTIC ESTIMATION AND PROPER ORTHOGONAL DECOMPOSITION - COMPLEMENTARY TECHNIQUES FOR IDENTIFYING STRUCTURE
    BONNET, JP
    COLE, DR
    DELVILLE, J
    GLAUSER, MN
    UKEILEY, LS
    EXPERIMENTS IN FLUIDS, 1994, 17 (05) : 307 - 314
  • [26] INVERSE DESIGN OF A MIXED CONVECTION PROBLEM VIA PROPER ORTHOGONAL DECOMPOSITION
    Cadirci, Sertac
    Gunes, Hasan
    ISI BILIMI VE TEKNIGI DERGISI-JOURNAL OF THERMAL SCIENCE AND TECHNOLOGY, 2014, 34 (02) : 61 - 73
  • [27] Cross proper orthogonal decomposition
    Cavalieri, Andre V. G.
    da Silva, Andre F. C.
    PHYSICAL REVIEW FLUIDS, 2021, 6 (01):
  • [28] Spectral proper orthogonal decomposition
    Sieber, Moritz
    Paschereit, C. Oliver
    Oberleithner, Kilian
    JOURNAL OF FLUID MECHANICS, 2016, 792 : 798 - 828
  • [29] An introduction to the proper orthogonal decomposition
    Chatterjee, A
    CURRENT SCIENCE, 2000, 78 (07): : 808 - 817
  • [30] Probabilistic Proper Orthogonal Decomposition
    Hensman, J.
    Gherlone, M.
    Surace, C.
    Di Sciuva, M.
    STRUCTURAL HEALTH MONITORING 2010, 2010, : 907 - 912