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On the assamption that random interruptions in the observation process are modelled by a sequence of independent Bernoulli random variables,this paper generalize the extended Kalmau filtering(EKF),the unscented Kalman filtering (UKF)and the Gaussian particle filtering(GPF)to the case in which there is a positive probability that the observation in each time consists of noise alone and does not contain the chaotic signal(These generalized novel algorithms are referred to as GEKF,GUKF and GGPF correspondingly in this paper).Using weights and network output of neural networks to constitute state equation and obserwtion equation for chaotic time-series prediction to obtain the linear system state transition equation with continuous update scheme in an online fashion,and the prediction results of chaotic time series represented by the predicted observation value,these proposed novel algorithms are applied to the prediction of Mackey-Glass time-series with additive and multiplicative noises.Simulation results prove that the GGPF provides a relatively better prediction performance in comparison with GEKF and GUKF.
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篇名 GEKF,GUKF and GGPF based prediction of Chaotic time-series with additive and multiplicative noises
来源期刊 中国物理B(英文版) 学科
关键词 additive and multiplicative noises different generalized nonlinear filtering chaotic timeseries prediction.ncural network approximation
年,卷(期) 2008,(9) 所属期刊栏目
研究方向 页码范围 3241-3246
页数 6页 分类号
字数 语种 英文
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additive and multiplicative noises
different generalized nonlinear filtering
chaotic timeseries prediction.ncural network approximation
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中国物理B(英文版)
月刊
1674-1056
11-5639/O4
北京市中关村中国科学院物理研究所内
eng
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17050
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0
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27962
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