Stochastic seismic response of structures with added viscoelastic dampers modeled by fractional derivative
Viscoelastic dampers, as supplementary energy dissipation devices, have been used in building structures un-der seismic excitation or wind loads. Different analytical models have been proposed to describe their dynamic force deform-ation characteristics. Among these analytical models, the fractional...
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| Published in | Earthquake Engineering and Engineering Vibration Vol. 2; no. 1; pp. 133 - 140 |
|---|---|
| Main Author | |
| Format | Journal Article |
| Language | English |
| Published |
Dordrecht
Springer Nature B.V
01.06.2003
School of Civil Engineering, Huazhong University of Science and Technology, Wuhan 430074, China |
| Subjects | |
| Online Access | Get full text |
| ISSN | 1671-3664 1993-503X |
| DOI | 10.1007/bf02857545 |
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| Abstract | Viscoelastic dampers, as supplementary energy dissipation devices, have been used in building structures un-der seismic excitation or wind loads. Different analytical models have been proposed to describe their dynamic force deform-ation characteristics. Among these analytical models, the fractional derivative models have attracted more attention as theycan capture the frequency dependence of the material stiffness and damping properties observed from tests very well. In thispaper, a Fourier-transform-based technique is presented to obtain the fractional unit impulse function and the response of structures with added viscoelastic dampers whose force-deformation relationship is described by a fractional derivative mod-el. Then, a Duhamel integral-type expression is suggested for the response analysis of a fractional damped dynamic systemsu bjected to deterministic or random excitation. Through numerical veri fication, it is shown that viscoelastic dampers are ef-fective in reducing structural responses over a wide frequency range, and the proposed schemes can be used to accurately predict the stochastic seismic response of structures with added viscoelastic dampers described by a Kelvin model with frac-tional derivative. |
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| AbstractList | TB12; Viscoelastic dampers, as supplementary energy dissipation devices, have been used in building structures under seismic excitation or wind loads. Different analytical models have been proposed to describe their dynamic force deformation characteristics. Among these analytical models, the fractional derivative models have attracted more attention as they can capture the frequency dependence of the material stiffness and damping properties observed from tests very well. In this paper, a Fourier-transform-based technique is presented to obtain the fractional unit impulse function and the response of structures with added viscoelastic dampers whose force-deformation relationship is described by a fractional derivative model. Then, a Duhamel integral-type expression is suggested for the response analysis of a fractional damped dynamic system subjected to deterministic or random excitation. Through numerical verification, it is shown that viscoelastic dampers are effective in reducing structural responses over a wide frequency range, and the proposed schemes can be used to accurately predict the stochastic seismic response of structures with added viscoelastic dampers described by a Kelvin model with fractional derivative. Viscoelastic dampers, as supplementary energy dissipation devices, have been used in building structures subjected to seismic excitation or wind loads. Different analytical models have been proposed to describe their dynamic force deformation characteristics. Among these analytical models, the fractional derivative models have attracted more attention as they can capture the frequency dependence of the material stiffness and damping properties observed from tests very well. In this paper, a Fourier-transform-based technique is presented to obtain the fractional unit impulse function and the response of structures with added viscoelastic dampers, the force-deformation relationship of which is described by a fractional derivative model. Then, a Duhamel integral-type expression is suggested for the response analysis of a fractional damped dynamic system subjected to deterministic or random excitation. Through numerical verification, it is shown that viscoelastic dampers are effective in reducing structural responses over a wide frequency range and that the proposed schemes can be used to accurately predict the stochastic seismic response of structures with added viscoelastic dampers described by a Kelvin model with fractional derivative. Viscoelastic dampers, as supplementary energy dissipation devices, have been used in building structures under seismic excitation or wind loads. Different analytical models have been proposed to describe their dynamic force deformation characteristics. Among these analytical models, the fractional derivative models have attracted more attention as they can capture the frequency dependence of the material stiffness and damping properties observed from tests very well. In this paper, a Fourier-transform-based technique is presented to obtain the fractional unit impulse function and the response of structures with added viscoelastic dampers whose force-deformation relationship is described by a fractional derivative model. Then, a Duhamel integral-type expression is suggested for the response analysis of a fractional damped dynamic system subjected to deterministic or random excitation. Through numerical verification, it is shown that viscoelastic dampers are effective in reducing structural responses over a wide frequency range, and the proposed schemes can be used to accurately predict the stochastic seismic response of structures with added viscoelastic dampers described by a Kelvin model with fractional derivative.[PUBLICATION ABSTRACT] Viscoelastic dampers, as supplementary energy dissipation devices, have been used in building structures under seismic excitation or wind loads. Different analytical models have been proposed to describe their dynamic force deformation characteristics. Among these analytical models, the fractional derivative models have attracted more attention as they can capture the frequency dependence of the material stiffness and damping properties observed from tests very well. In this paper, a Fourier-transform-based technique is presented to obtain the fractional unit impulse function and the response of structures with added viscoelastic dampers whose force-deformation relationship is described by a fractional derivative model. Then, a Duhamel integral-type expression is suggested for the response analysis of a fractional damped dynamic system subjected to deterministic or random excitation. Through numerical verification, it is shown that viscoelastic dampers are effective in reducing structural responses over a wide frequency range, and the proposed schemes can be used to accurately predict the stochastic seismic response of structures with added viscoelastic dampers described by a Kelvin model with fractional derivative. Viscoelastic dampers, as supplementary energy dissipation devices, have been used in building structures un-der seismic excitation or wind loads. Different analytical models have been proposed to describe their dynamic force deform-ation characteristics. Among these analytical models, the fractional derivative models have attracted more attention as theycan capture the frequency dependence of the material stiffness and damping properties observed from tests very well. In thispaper, a Fourier-transform-based technique is presented to obtain the fractional unit impulse function and the response of structures with added viscoelastic dampers whose force-deformation relationship is described by a fractional derivative mod-el. Then, a Duhamel integral-type expression is suggested for the response analysis of a fractional damped dynamic systemsu bjected to deterministic or random excitation. Through numerical veri fication, it is shown that viscoelastic dampers are ef-fective in reducing structural responses over a wide frequency range, and the proposed schemes can be used to accurately predict the stochastic seismic response of structures with added viscoelastic dampers described by a Kelvin model with frac-tional derivative. |
| Author | 叶昆 李黎 唐家祥 |
| AuthorAffiliation | SchoolofCivilEngineering,HuazhongUniversityofScienceandTechnology,Wuhan430074,China |
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| Copyright | Institute of Engineering Mechanics, China Earthquake Administration 2003 Institute of Engineering Mechanics, China Earthquake Administration 2003. Copyright © Wanfang Data Co. Ltd. All Rights Reserved. |
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| References | TS Chang (BF02857545_CR6) 2002; 1 NC Nigam (BF02857545_CR10) 1983 LE Suarez (BF02857545_CR13) 1997; 64 KS Miller (BF02857545_CR9) 1993 KB Oldham (BF02857545_CR11) 1974 RL Bagley (BF02857545_CR3) 1983; 21 RL Bagley (BF02857545_CR2) 1983; 27 RL Bagley (BF02857545_CR5) 1991; 14 F Mainardi (BF02857545_CR8) 1997 CG Koh (BF02857545_CR7) 1990; 19 BF02857545_CR1 RL Bagley (BF02857545_CR4) 1985; 23 PD Spanos (BF02857545_CR12) 1997; 123 |
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| Snippet | Viscoelastic dampers, as supplementary energy dissipation devices, have been used in building structures un-der seismic excitation or wind loads. Different... Viscoelastic dampers, as supplementary energy dissipation devices, have been used in building structures under seismic excitation or wind loads. Different... Viscoelastic dampers, as supplementary energy dissipation devices, have been used in building structures subjected to seismic excitation or wind loads.... TB12; Viscoelastic dampers, as supplementary energy dissipation devices, have been used in building structures under seismic excitation or wind loads.... |
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| SubjectTerms | Damping Deformation Derivatives Dynamical systems Earthquake dampers Energy dissipation Energy exchange Fourier transforms Frequency dependence Frequency ranges Integrals Mathematical models Modelling Random excitation Response analysis Seismic engineering Seismic response Stiffness Structural response Structures Viscoelasticity Wind loads 分数次导数 粘弹性减震器 结构动力学 随机地震响应 |
| Title | Stochastic seismic response of structures with added viscoelastic dampers modeled by fractional derivative |
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