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PDF Solution of non-linear systems driven by Poisson pulses with non-Gaussian distributed amplitude
Zhu, H. T.; Er, G. K.; Iu, V. P.; Kou, K. P.
2012-05-01
Source PublicationInternational Journal of Computational Methods
ISSN0020-7160, 1029-0265
Pages1240018-1-1240018-10
AbstractThe probability density function (PDF) solution of the response is formulated for nonlinear systems under discrete Poisson impulse excitation. The PDF solution is gov-erned by the Kolmogorov–Feller (KF) equation, which is approximately solved by the exponential–polynomial closure (EPC) method. A Duffing oscillator is further investi-gated in the case of either Gaussian or non-Gaussian distributed amplitude of Poisson impulse to show the effectiveness of the EPC method in these cases. The numerical anal-ysis shows that the EPC method with the polynomial order being 6 presents a good result compared with the simulated result, even in the tails of the PDF of the oscillator response.
KeywordNonlinear probability density function stochastic process Poisson impulse
Language英語English
The Source to ArticlePB_Publication
PUB ID8244
Document TypeJournal article
CollectionSTANLEY HO EAST ASIA COLLEGE
Corresponding AuthorZhu, H. T.
Recommended Citation
GB/T 7714
Zhu, H. T.,Er, G. K.,Iu, V. P.,et al. PDF Solution of non-linear systems driven by Poisson pulses with non-Gaussian distributed amplitude[J]. International Journal of Computational Methods, 2012, 1240018-1-1240018-10.
APA Zhu, H. T.., Er, G. K.., Iu, V. P.., & Kou, K. P. (2012). PDF Solution of non-linear systems driven by Poisson pulses with non-Gaussian distributed amplitude. International Journal of Computational Methods, 1240018-1-1240018-10.
MLA Zhu, H. T.,et al."PDF Solution of non-linear systems driven by Poisson pulses with non-Gaussian distributed amplitude".International Journal of Computational Methods (2012):1240018-1-1240018-10.
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