Kun Zhou

Dr. Kun Zhou


Research Focus & Metrics

Academic Career Length

4Years (2023-Present)

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

Representative Publications

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5 January 2023 in International Journal of Robust and Nonlinear Control
Verified
Journal Article
Closed access
HGHui Gao
Hui Gao
Kaibo ShiKaibo Shi
Kaibo Shi
KZKun Zhou
Kun Zhou
YWYueying Wang
Yueying Wang
QZQunxian Zheng
Qunxian Zheng

12 June 2024 in IEEE Transactions on Neural Networks and Learning Systems
Verified
Journal Article
Closed access
YLYapeng Liu
Yapeng Liu
KZKun Zhou
Kun Zhou
SZShouming Zhong
Shouming Zhong
Kaibo ShiKaibo Shi
Kaibo Shi
XLXuezhi Li
Xuezhi Li
This article focuses on investigating the stability issue for recurrent neural networks (RNNs) with interval time-varying delays (TVDs) based on a flexible delay-dividing method with parameters, which are related to the delay derivative. First, an interval of delay is separated into parametric subintervals via the linear combination technique. Then, an establishment of Lyapunov–Krasovskii functional (LKF) is connected to the parameters, and a novel linear technology is suggested to dispose of integral terms in the derivatives of the constructed function. Finally, the validity and advantage of the inferred criteria are interpreted by the comparison of representative simulation examples.

1 July 2026 in IEEE Transactions on Systems, Man, and Cybernetics: Systems
Verified
Journal Article
Closed access
HYHao Ying
Hao Ying
SLSanyang Liu
Sanyang Liu
Kaibo ShiKaibo Shi
Kaibo Shi
SZShouming Zhong
Shouming Zhong
KZKun Zhou
Kun Zhou

13 January 2025 in International Journal of Control, Automation, and Systems
Verified
Journal Article
Closed access
PDF file
HLHongtao Li
Hongtao Li
DLDan Liu
Dan Liu
KZKun Zhou
Kun Zhou
BWBinrui Wang
Binrui Wang

16 October 2025 in IEEE Sensors Journal
Verified
Journal Article
Closed access
KZKun Zhou
Kun Zhou
QZQingtao Zong
Qingtao Zong
BZBin Zhang
Bin Zhang
DLDan Liu
Dan Liu
Tao LiuTao Liu
Tao Liu
BWBinrui Wang
Binrui Wang
A back propagation neural network prediction method is designed for the predictive control of joint angles in pneumatic artificial muscles in this paper, aimed at improving trajectory tracking accuracy for antagonistic joints. Firstly, a back propagation neural network model of pneumatic muscle antagonistic joints (PMAJ) is constructed based on the joint error angle and the error angular velocity. Secondly, the BPNN model is discretized to derive the back propagation neural network prediction model for antagonistic joints. Subsequently, a back propagation neural network-based prediction controller is designed to control the antagonistic joints, and the system’s stability is demonstrated. Finally, the efficacy of the proposed algorithm is demonstrated through simulations and physical experiments in comparison with other algorithms. The results show that the backpropagation neural network model predictive control (BP NNMPC) can significantly improve trajectory tracking accuracy. The key innovation of this work lies in integrating a data-driven back propagation neural network predictor into the model predictive control framework, thereby enhancing the accuracy of the nonlinear muscle dynamics model. Compared to conventional model predictive control, the overall error rate of the BP NNMPC designed in this paper is reduced by 40.5%.

1 January 2023 in Processes
Verified
Journal Article
Open access
PDF file
SQShunan Qi
Shunan Qi
KZKun Zhou
Kun Zhou
SXSuan Xu
Suan Xu
YGYanfeng Gao
Yanfeng Gao
This paper investigates the imperfect premise matching-based (IPMB) static output feedback (SOF) controller for T–S fuzzy systems with time-varying delays. Firstly, by employing integral inequality techniques, the membership-function-independent fuzzy SOF design methods in terms of LMIs are presented based on imperfect premise matching (IPM) strategy. The obtained stabilization conditions do not contain equality constraints, and the output matrices do not have rank constraints. Secondly, some suitable relaxation variables are employed, and more relaxed membership-function-dependent (MFD) stabilization conditions are obtained by considering the local boundary information of membership functions (MFs). Finally, two simulation examples are given to show the progressiveness of the proposed methods in this paper.