Optimal polynomial control for seismically excited non-linear and hysteretic structures

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Dept of Civil + Envmtl Eng, Univ of California, Irvine CA 92715, United States ^{[1
]}

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来源：

Earthquake Eng Struct Dyn | / 11卷 / 1211-1230期

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摘要：

Vibration control

引用

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[1] Optimal polynomial control for seismically excited non-linear and hysteretic structures
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[J]. EARTHQUAKE ENGINEERING & STRUCTURAL DYNAMICS, 1996, 25 (11): : 1211 - 1230
[2] Optimal polynomial control of seismically excited linear structures
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[3] Predictive optimal control for seismic analysis of non-linear and hysteretic structures
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[4] Predictive optimal control for seismic analysis of non-linear and hysteretic structures
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Betti, R
[J]. EARTHQUAKE ENGINEERING & STRUCTURAL DYNAMICS, 1999, 28 (06): : 585 - 607
[5] Optimal weakening and damping using polynomial control for seismically excited nonlinear structures
Gian Paolo Cimellaro
[J]. Earthquake Engineering and Engineering Vibration, 2009, 8 (04) : 607 - 616
[6] Optimal weakening and damping using polynomial control for seismically excited nonlinear structures
Cimellaro, Gian Paolo
[J]. EARTHQUAKE ENGINEERING AND ENGINEERING VIBRATION, 2009, 8 (04) : 607 - 616
[7] Optimal weakening and damping using polynomial control for seismically excited nonlinear structures
Gian Paolo Cimellaro
[J]. Earthquake Engineering and Engineering Vibration, 2009, 8 : 607 - 616
[8] Adaptive optimal control for seismically excited structures
Wasilewski, Maciej
Pisarski, Dominik
Bajer, Czeslaw I.
[J]. AUTOMATION IN CONSTRUCTION, 2019, 106
[9] Optimal control of seismically-excited building structures
Mahmoud, MS
Zribi, M
Soh, YC
[J]. COMPUTERS & STRUCTURES, 2000, 74 (05) : 521 - 533
[10] SLIDING MODE CONTROL FOR SEISMICALLY EXCITED LINEAR STRUCTURES
YANG, JN
WU, JC
AGRAWAL, AK
[J]. JOURNAL OF ENGINEERING MECHANICS-ASCE, 1995, 121 (12): : 1386 - 1390

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