Effects of non-Gaussian random excitation on displacement and velocity responses of a linear system by using bispectrum and cross-bispectrum
Author:
Affiliation:
1. Department of System and Control Engineering, Tokyo Institute of Technology
Publisher
Japan Society of Mechanical Engineers
Subject
General Medicine
Link
https://www.jstage.jst.go.jp/article/transjsme/88/913/88_22-00143/_pdf
Reference21 articles.
1. Baba, Y., Tsuchida, T. and Kimura, K., Response distribution of nonlinear systems subjected to non-Gaussian random excitation using Gaussian mixture model, Transactions of the JSME, Vol.81, No.823 (2015), DOI: 10.1299/transjsme.14-00632(in Japanese).
2. Brilliner, D.R., An introduction to polyspectra, The Annals of Mathematical Statistics, Vol.36, No.5 (1965), pp.1351-1374.
3. Brilliner, D.R., The identification of a particular nonlinear time series system, Biometrika, Vol.64, No.3 (1977), pp.509-515.
4. Cai, G.Q., and Lin, Y.K., Generation of non-Gaussian stationary stochastic processes, Physical Review E, Vol.54, No.1 (1996), pp.299-303.
5. Cai, G.Q. and Suzuki, Y., Response of system under non-Gaussian random excitations, Nonlinear Dynamics, Vol.45 (2005), pp.95-108.
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1. Stationary response analysis for a linear system under non-Gaussian random excitation by the equivalent non-Gaussian excitation method and the Hermite moment model;Probabilistic Engineering Mechanics;2023-10
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