2009
DOI: 10.1002/eqe.907
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A substructure shaking table test for reproduction of earthquake responses of high‐rise buildings

Abstract: SUMMARYWhen subjected to long-period ground motions, high-rise buildings' upper floors undergo large responses. Furniture and nonstructural components are susceptible to significant damage in such events. This paper proposes a full-scale substructure shaking table test to reproduce large floor responses of high-rise buildings. The response at the top floor of a virtual 30-story building model subjected to a synthesized long-period ground motion is taken as a target wave for reproduction. Since a shaking table … Show more

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Cited by 77 publications
(47 citation statements)
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“…Further studies [27,28] have corroborated that this scheme application allowed one to avoid interference from noise and other interfering signals from the external sources and verified its effectiveness through the practical application to nonlinear control. Guo et al [29] further explored a strategy for inverse dynamics compensation and developed a new control methodology called fullstate compensation via simulation (FSCS).…”
Section: Test Procedurementioning
confidence: 73%
“…Further studies [27,28] have corroborated that this scheme application allowed one to avoid interference from noise and other interfering signals from the external sources and verified its effectiveness through the practical application to nonlinear control. Guo et al [29] further explored a strategy for inverse dynamics compensation and developed a new control methodology called fullstate compensation via simulation (FSCS).…”
Section: Test Procedurementioning
confidence: 73%
“…Based on this conception, inverse dynamic compensation via simulation (IDCS) [29][30][31] is developed and used to control nonlinear systems without the effect of external noise. IDCS controller proves to be efficient and guarantees good performances.…”
Section: Control Proceduresmentioning
confidence: 99%
“…Figure 5(b) shows the stability region for fixed p = 2 using the curves defined parametrically by equations (13), (14) and (15). Considering the lightly damped systems commonly studied in civil engineering applications (ζ < 0.1), the curveτ 2 with n = 1 can be used as the practical stability boundary because encloses the others theoretical boundaries into the unstable region.…”
Section: Explicit Stability Analysis -Linear Dampermentioning
confidence: 99%
“…Also, we supposed a nonlinear viscous fluid damper added to the system with exponent α=0.15 and a nonlinear coefficient c d =50kN(sec/m) 0. 15 . Figure 8a shows the trajectories for a SDOF system with an added delayed friction damper (α=0 and p s =2.0); whilst Figure 8b shows the trajectories considering a SDOF system with the added delayed nonlinear fluid viscous damper (α=0.15 and p n =2.03).…”
mentioning
confidence: 99%