TECHNICAL PAPERS
Dec 1, 1983

Building Critical-Mode Control Nonstationary Earthquake

Publication: Journal of Engineering Mechanics
Volume 109, Issue 6

Abstract

A method of optimal open-loop critical-mode control has been applied to building structures excited by earthquake that is modeled as a nonstationary random process. The time dependent statistics of building response quantities and required active control forces have been presented. Monte Carlo simulations for building response quantities with or without active control systems have been performed to demonstrate the behavior of buildings subject to earthquake excitations. It is shown that a significant reduction for the building response can be achieved by use of active control systems. Furthermore, the required active control forces computed based on the stationary earthquake model are too conservative. A sensitivity study has been carried out to determine the effect of uncertainties involved in estimating structural properties on the results of optimal control. The active tendon control system is not sensitive to the estimation uncertainties for the damping and stiffness of the building. Although the active mass damper system is not sensitive to errors in damping estimation, it is moderately sensitive to the stiffness uncertainty of the building.

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References

1.
Yang, J. N., and Lin, M. J., “Optimal Open-Loop Critical-Mode Control of Building Under Seismic Load,” Journal of the Engineering Mechanics Division, ASCE, Vol. 108, No. EM6, Dec., 1982, pp. 1167–1185.
2.
Yang, J. N., and Lin, S. C., “Distribution of Maximum and Statistical Response Spectra,” Journal of the Engineering Mechanics Division, ASCE, Vol. 107, No. EM6, Dec., 1981, pp. 1089–1102.

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Go to Journal of Engineering Mechanics
Journal of Engineering Mechanics
Volume 109Issue 6December 1983
Pages: 1375 - 1389

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Published online: Dec 1, 1983
Published in print: Dec 1983

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Jann N. Yang, M. ASCE
Prof., Dept. of Civ., Mech. and Environmental Engrg., The George Washington Univ., Washington, D.C. 20052
M. J. Lin
Grad. Student Dept. of Civ., Mech. and Environmental Engrg., The George Washington Univ., Washington, D.C. 20052

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