Robust Optimization of Dynamic Response of Structures with Uncertain Parameters

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Abstract:

On the base of traditional robust optimal design in statics, in this paper, by considering the system under the incentive force of the arbitrary time function, the dynamic response robust optimal design problem, when system dynamic response can only be calculated using numerical integration. Considering the environmental interference factors in a system, derived the expression of response with a small parameter perturbation finite element method. Through the tiny fluctuation frame system in a post and beam’s elastic modulus, realize the robust optimal design of the structural dynamic response, and using New-mark method for dynamic analysis, robust optimal design is applied in dynamic response optimization. Compared to the traditional optimal design’s result in a frame system, robust optimal design of the frame displayed a significant improvement in performance.

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527-531

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September 2011

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© 2012 Trans Tech Publications Ltd. All Rights Reserved

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[1] F.H. Xiao and K.L. JianN: Annals of the Engineering mechanics,2007,24(S1);62-65.(in chinese)

Google Scholar

[2] C.Zang and M.I. Friswell:Annals of the Computers and Structures, 2005, 83(4/5): 315-326.

Google Scholar

[3] G Taguchi: bringing quality engineering up stream. New York: ASME Press, 1993.

Google Scholar

[4] X.R Ning, X.R, D.H.Li and Y.L Xue: Annals of the Journal of Tsinghai University2006,46(5):674-677.

Google Scholar

[5] Y.S. Cheng Y.X. Zhong and J.J. You: Annals of the Shipbuilding of China, 2004, 45(1): 72-77.

Google Scholar

[6] L.L.Yu and S.K. Zhang: Annals of the Journal of Shanghai Jiaotong University, 2003, 37(8): 1189-1192.

Google Scholar

[7] D.Ioannis and K.Zhan: Annals of the Compute. Methods: Appl. Mech. Engorge. 2004, 193(23/26): 2221-2237.

Google Scholar

[8] K.H. Lee and G.J. Park: Annals of the Computers and Structures, 2001, 79(1): 77-86.

Google Scholar

[9] J.S. Han and B.M. Kwak. Annals of the Struct. Multidisc. Optim., 2004, 27(6): 469-478.

Google Scholar

[10] J.S. Zhou and S.K. Zhang: Annals of the mechanics and engineering, 2000, 22(1): 11-15.(in chinese)

Google Scholar