Abstract
This paper presents an experimental study of different algorithms for the health monitoring of frame structures subjected to base excitation (e.g. earthquake ground motion). These algorithms use only the acceleration time histories of the input and of the response output and are tested for the identification of the dynamic characteristics of the structure (natural frequencies and damping ratios) and for detecting and quantifying any possible structural damage that occurs in the frame. Three algorithms were considered: (1) a frequency domain decomposition algorithm, (2) a time domain Eigensystem Realization Algorithm together with Observer Kalman Identification algorithm, and (3) a subsequent physical parameter identification algorithm (MLK). Through extensive experimental testing of a four-story steel frame model on a uniaxial shake table, the performance of the various methods as well as the inherent complications of physical instrumentation and testing are explored.
Similar content being viewed by others
References
Sundermeyer JN, Weaver RL (1995) On crack identification and characterization in a beam by non-linear vibration analysis. J Sound Vib 183:857–871.
Hjelmstad KD, Shin S (1996) Crack identification in a cantilever beam from modal response. J Sound Vib 198:527–545.
Kim JT, Ryu YS, Cho HM, Stubbs N (2003) Damage identification in beam-type structures: frequency-based method vs mode-shape-based method. Eng Struct 25:57–67.
Ewins DJ (1984) Modal testing: theory and practice. Research Studies Press, Letchworth.
Mottershead JE, Friswell MI (1993) Model updating in structural dynamics: a survey. J Sound Vib 165:347–375.
Brincker R, Zhang L, Andersen P (2001) Modal identification of output-only systems using frequency domain decomposition. Smart Mater Struct 10:441–445.
Juang JN, Pappa RS (1985) An eigensystem realization algorithm for modal parameter identification and model reduction. J Guid Control Dyn 8:620–627.
Juang JN, Phan M, Horta LG, Longman RW (1993) Identification of observer/Kalman filter Markov parameters: theory and experiments. J Guid Control Dyn 16:320–329.
Alvin KF (1993) Second-order structural identification via state based system realizations. Ph.D. Thesis, University of Colorado, Boulder, CO.
De Angelis M, Luş H, Betti R, Longman RW (2002) Extracting physical parameters of mechanical models from identified state space representations. J App Mech 69:617–625.
Author information
Authors and Affiliations
Corresponding author
Rights and permissions
About this article
Cite this article
Fraraccio, G., Brügger, A. & Betti, R. Identification and Damage Detection in Structures Subjected to Base Excitation. Exp Mech 48, 521–528 (2008). https://doi.org/10.1007/s11340-008-9124-6
Received:
Accepted:
Published:
Issue Date:
DOI: https://doi.org/10.1007/s11340-008-9124-6