Jing-Jing Xiong

Dr. Jing-Jing Xiong


Research Focus & Metrics

Academic Career Length

13Years (2014-Present)

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

Representative Publications

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1 July 2014 in ISA Transactions
Verified
Journal Article
Closed access
EZEnhui Zheng
Enhui Zheng
JXJing-Jing Xiong
Jing-Jing Xiong
JLJiliang Luo
Jiliang Luo

1 May 2014 in ISA Transactions
Verified
Journal Article
Closed access
JXJing-Jing Xiong
Jing-Jing Xiong
EZEnhui Zheng
Enhui Zheng

1 January 2017 in ISA Transactions
Verified
Journal Article
Closed access
JXJing-Jing Xiong
Jing-Jing Xiong
GZGuobao Zhang
Guobao Zhang

25 March 2025 in International Journal of Robust and Nonlinear Control
Verified
Journal Article
Closed access
JXJing-Jing Xiong
Jing-Jing Xiong
YCYin Chen
Yin Chen

26 July 2025 in International Journal of Robust and Nonlinear Control
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Journal Article
Closed access
JXJing-Jing Xiong
Jing-Jing Xiong
XWXiang‐Yu Wang
Xiang‐Yu Wang
CLChen Li
Chen Li

30 July 2019 in IEEE Transactions on Neural Networks and Learning Systems
Verified
Journal Article
Closed access
JXJing-Jing Xiong
Jing-Jing Xiong
GZGuo-Bao Zhang
Guo-Bao Zhang
JWJun-Xiao Wang
Jun-Xiao Wang
Tianhong YanTianhong Yan
Tianhong Yan
This brief further explores the problem of finite-time synchronization of delayed recurrent neural networks with the mismatched parameters and neuron activation functions. An improved sliding mode control approach is presented for addressing the finite-time synchronization problem. First, by employing the drive-response concept and the synchronization error of drive-response systems, a novel integral sliding mode surface is constructed such that the synchronization error can converge to zero in finite time along the constructed integral sliding mode surface. Second, a suitable sliding mode controller is designed by relying on Lyapunov stability theory such that all system state trajectories can be driven onto the predefined sliding mode surface in finite time. Moreover, it is found that the presented control approach can be conveniently verified and does not need to solve any linear matrix inequality (LMI) to guarantee the finite-time synchronization of delayed recurrent neural networks. Finally, three numerical examples are exploited to demonstrate the effectiveness of the presented control approach.