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Output-only identification and dynamic analysis of time-varying mechanical structures under random excitation: A comparative assessment of parametric methods
Authors:MD Spiridonakos
Institution:Stochastic Mechanical Systems & Automation (SMSA) Laboratory, Department of Mechanical & Aeronautical Engineering, University of Patras, GR 265 00 Patras, Greece
Abstract:This article addresses the problem of parametric time-domain identification and dynamic analysis for time-varying (TV) mechanical structures under unobservable random excitation. The methods presented are based on time-dependent autoregressive moving average (TARMA) models, and are classified according to the mathematical structure imposed on the TV parameter evolution as unstructured parameter evolution, stochastic parameter evolution, and deterministic parameter evolution. The features and relative merits of each class are outlined. A representative method from each is then assessed through its application to the identification and dynamic analysis of a laboratory TV structure consisting of a beam with a mass moving on it. The results are mutually compared and contrasted to those obtained through “frozen-configuration” (multiple experiment) baseline identification.
Keywords:2SLS  two stage least squares (method)  APD  aggregate parameter deviation  AR  autoregressive  ARMA  autoregressive moving average  BIC  Bayesian information criterion  ELS  extended least squares  FS-TAR  functional series TAR (model)  FS-TARMA  functional series TARMA (model)  KF  Kalman filter  LMS  linear multi stage (method)  MA  moving average  ML  maximum likelihood (method)  NID  normally independently distributed  ODE  ordinary differential equation  OLS  ordinary least squares  P-A  polynomial-algebraic (method)  PSD  power spectral density  RML  recursive maximum likelihood (method)  RSS  residual sum of squares  SP-TARMA  smoothness priors TARMA (model)  STFT  short-time Fourier transform  TAR  time-dependent AR (model)  TARMA  time-dependent ARMA (model)  TV  time-varying (model)  TI  time-invariant (model)  UPE-TARMA  unstructured parameter evolution TARMA (model)
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