Peak response of non-linear oscillators under stationary white noise
The use of the Advanced Censored Closure (ACC) technique, recently proposed by the authors for predicting the peak response of linear structures vibrating under random processes, is extended to the case of non-linear oscillators driven by stationary white noise. The proposed approach requires the...
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ndltd-BRADFORD-oai-bradscholars.brad.ac.uk-10454-6012019-08-31T03:01:52Z Peak response of non-linear oscillators under stationary white noise Muscolino, G. Palmeri, Alessandro Cencored Closure Computational Stochastic Mechanics First Passage Time Gumbel Distribution Poisson Approach Random Vibration Reliability Analysis Stochastic Averaging The use of the Advanced Censored Closure (ACC) technique, recently proposed by the authors for predicting the peak response of linear structures vibrating under random processes, is extended to the case of non-linear oscillators driven by stationary white noise. The proposed approach requires the knowledge of mean upcrossing rate and spectral bandwidth of the response process, which in this paper are estimated through the Stochastic Averaging method. Numerical applications to oscillators with non-linear stiffness and damping are included, and the results are compared with those given by Monte Carlo Simulation and by other approximate formulations available in the literature. 2008-09-22T07:26:09Z 2008-09-22T07:26:09Z 2007 Article Muscolino, G. and A. Palmeri (2007). Peak response of non-linear oscillators under stationary white noise. Computers and Structures. Vol. 85, No. 5-6, pp. 255-263. http://hdl.handle.net/10454/601 en http://dx.doi.org/10.1016/j.compstruc.2006.10.005 © 2007 Elsevier Ltd. Reproduced in accordance with the publisher's self-archiving policy. |
collection |
NDLTD |
language |
en |
sources |
NDLTD |
topic |
Cencored Closure Computational Stochastic Mechanics First Passage Time Gumbel Distribution Poisson Approach Random Vibration Reliability Analysis Stochastic Averaging |
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Cencored Closure Computational Stochastic Mechanics First Passage Time Gumbel Distribution Poisson Approach Random Vibration Reliability Analysis Stochastic Averaging Muscolino, G. Palmeri, Alessandro Peak response of non-linear oscillators under stationary white noise |
description |
The use of the Advanced Censored Closure (ACC) technique, recently proposed by the authors for
predicting the peak response of linear structures vibrating under random processes, is extended to
the case of non-linear oscillators driven by stationary white noise. The proposed approach requires
the knowledge of mean upcrossing rate and spectral bandwidth of the response process, which in
this paper are estimated through the Stochastic Averaging method. Numerical applications to
oscillators with non-linear stiffness and damping are included, and the results are compared with
those given by Monte Carlo Simulation and by other approximate formulations available in the literature. |
author |
Muscolino, G. Palmeri, Alessandro |
author_facet |
Muscolino, G. Palmeri, Alessandro |
author_sort |
Muscolino, G. |
title |
Peak response of non-linear oscillators under stationary white noise |
title_short |
Peak response of non-linear oscillators under stationary white noise |
title_full |
Peak response of non-linear oscillators under stationary white noise |
title_fullStr |
Peak response of non-linear oscillators under stationary white noise |
title_full_unstemmed |
Peak response of non-linear oscillators under stationary white noise |
title_sort |
peak response of non-linear oscillators under stationary white noise |
publishDate |
2008 |
url |
http://hdl.handle.net/10454/601 |
work_keys_str_mv |
AT muscolinog peakresponseofnonlinearoscillatorsunderstationarywhitenoise AT palmerialessandro peakresponseofnonlinearoscillatorsunderstationarywhitenoise |
_version_ |
1719238977001619456 |