Abstract

A parameter identification method and a high gain observer are proposed in order to identify the model and to recover the state of a seismically excited shear building using acceleration responses of the ground and instrumented floors levels, as well as the responses at noninstrumented floors, which are reconstructed by means of cubic spline shape functions. The identification method can be implemented online or offline and uses Linear Integral Filters, whose bandwidth must enclose the spectrum of a seismically excited building. On the other hand, the proposed state observer estimates the displacements and velocities of all the structure floors using the model estimated by the identification method. The observer allows obtaining a fast response and reducing the state estimation error, while depending on a single gain. The performance of the parameter and state estimators is verified through experiments carried out on a five-story small scale building.

Highlights

  • Acceleration responses of the building floor, obtained when it is excited through earthquakes or wind, are employed for parameter and state estimation of the structure or for monitoring its health

  • The structure is mounted over a shake table with Parker linear motors 406T03LXR, and it is built with aluminum with exception of a column of each floor, which is made from brass

  • These sensors are only used for comparing the displacements and velocities of the floors with their estimates provided by the high gain state observer

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Summary

Introduction

Acceleration responses of the building floor, obtained when it is excited through earthquakes or wind, are employed for parameter and state estimation of the structure or for monitoring its health. Huang [14] proposes a procedure for identifying the dynamics characteristics of a shear building using the multivariate ARV model, whereas Chakraverty [15] estimates mass and stiffness parameters from modal test data and the Holzer criteria This manuscript presents (1) an identification technique to identify the parameters of the model of a seismically excited shear building using a limited number of responses and (2) a high gain state observer that employs the identified parameter in order to estimate the displacements and velocities of both instrumented and noninstrumented floors. The parameter estimator uses a parameterization with the following features: (1) assuming that building has Rayleigh damping; (2) containing a vector whose entries are the stiffness/mass ratios of the building, which are estimated through a Least Squares algorithm; and (3) employing Linear Integral Filters (LIF) that attenuate low and high frequency noise of the measured and reconstructed responses.

Mathematical Model of a Shear Building
Model Parameterization
Estimation of the Responses at Noninstrumented Floor Levels
Parameter Estimation of the Building
High Gain State Observer
Experimental Results
Conclusions
Δ3h0 Δh1
Proof of Proposition 4
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