Hui Peng

Prof. Dr. Hui Peng


Research Focus & Metrics

Academic Career Length

22Years (2005-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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20 February 2019 in Applied Intelligence
Verified
Journal Article
Closed access
PDF file
WXWenquan Xu
Wenquan Xu
HPHui Peng
Hui Peng
XZXiaoyong Zeng
Xiaoyong Zeng
FZFeng Zhou
Feng Zhou
XTXiaoying Tian
Xiaoying Tian
XPXiaoyan Peng
Xiaoyan Peng

29 October 2021 in Neural Processing Letters
Verified
Journal Article
Closed access
PDF file
WXWenquan Xu
Wenquan Xu
HPHui Peng
Hui Peng
XZXiaoyong Zeng
Xiaoyong Zeng
FZFeng Zhou
Feng Zhou
XTXiaoying Tian
Xiaoying Tian
XPXiaoyan Peng
Xiaoyan Peng

1 January 2014 in ISA Transactions
Verified
Journal Article
Closed access
JWJun Wu
Jun Wu
HPHui Peng
Hui Peng
QCQing Chen
Qing Chen
XPXiaoyan Peng
Xiaoyan Peng

20 January 2017 in IEEE Transactions on Neural Networks and Learning Systems
Verified
Journal Article
Closed access
XZXiaoyong Zeng
Xiaoyong Zeng
HPHui Peng
Hui Peng
FZFeng Zhou
Feng Zhou
Recently, the radial basis function (RBF) network-style coefficients AutoRegressive (with exogenous inputs) [RBF-AR(X)] model identified by the structured nonlinear parameter optimization method (SNPOM) has attracted considerable interest because of its significant performance in nonlinear system modeling. However, this promising technique may occasionally confront the problem that the parameters are divergent in the optimization process, which may be a potential issue ignored by most researchers. In this paper, a regularized SNPOM, together with the regularization parameter detection technique, is presented to estimate the parameters of RBF-AR(X) models. This approach first separates the parameters of an RBF-AR(X) model into a linear parameters set and a nonlinear parameters set, and then combines a gradient-based nonlinear optimization algorithm for estimating the nonlinear parameters and the regularized least squares method for estimating the linear parameters. Several examples demonstrate that the proposed approach is effective to cope with the potential unstable problem in the parameters search process, and may also yield better or similar multistep forecasting accuracy and better robustness than the previous method.

1 October 2015 in Journal of the Franklin Institute
Verified
Journal Article
Closed access
YQYemei Qin
Yemei Qin
HPHui Peng
Hui Peng
FZFeng Zhou
Feng Zhou
XZXiaoyong Zeng
Xiaoyong Zeng
JWJun Wu
Jun Wu

2 December 2016 in Neural Computing and Applications
Verified
Journal Article
Closed access
PDF file
Feng ZhouFeng Zhou
Feng Zhou
HPHui Peng
Hui Peng
WRWenjie Ruan
Wenjie Ruan
DWDan Wang
Dan Wang
MLMingyue Liu
Mingyue Liu
LLLi Li
Li Li