Guisheng Zhai

Prof. Guisheng Zhai

orcid

Research Focus & Metrics

Academic Career Length

32Years (1995-Present)

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

Representative Publications

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1 January 2000
Verified
Conference Paper
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GZGuisheng Zhai
Guisheng Zhai
BHB. Hu
B. Hu
KYK. Yasuda
K. Yasuda
AMA.N. Michel
A.N. Michel
We study the stability properties of linear switched systems consisting of both Hurwitz stable and unstable subsystems using an average dwell time approach. We show that if the average dwell time is chosen sufficiently large and the total activation time of unstable subsystems is relatively small compared with that of Hurwitz stable subsystems, then exponential stability of a desired degree is guaranteed. We also derive a piecewise Lyapunov function for the switched system subjected to the switching law and the average dwell time scheme under consideration, and we extend these results to the case for which nonlinear norm-bounded perturbations exist in the subsystems. We show that when the norms of the perturbations are small, we can modify the switching law appropriately to guarantee that the solutions of the switched system converge to the origin exponentially with large average dwell time.

24 March 2020 in IEEE Transactions on Neural Networks and Learning Systems
Verified
Journal Article
Closed access
CHChi Huang
Chi Huang
Jianquan LuJianquan Lu
Jianquan Lu
GZGuisheng Zhai
Guisheng Zhai
Jinde CaoJinde Cao
Jinde Cao
GLGuoping Lu
Guoping Lu
Matjaz PercMatjaz Perc
Matjaz Perc
This article studies the stability in probability of probabilistic Boolean networks and stabilization in the probability of probabilistic Boolean control networks. To simulate more realistic cellular systems, the probability of stability/stabilization is not required to be a strict one. In this situation, the target state is indefinite to have a probability of transferring to itself. Thus, it is a challenging extension of the traditional probability-one problem, in which the self-transfer probability of the target state must be one. Some necessary and sufficient conditions are proposed via the semitensor product of matrices. Illustrative examples are also given to show the effectiveness of the derived results.

30 May 2009 in International Journal of Control, Automation, and Systems
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Journal Article
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PDF file
GZGuisheng Zhai
Guisheng Zhai
RKRyuuen Kou
Ryuuen Kou
JIJoe Imae
Joe Imae
TKTomoaki Kobayashi
Tomoaki Kobayashi

1 November 2019 in Neurocomputing
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Journal Article
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GUNASEKARAN NALLAPPANGUNASEKARAN NALLAPPAN
GUNASEKARAN NALLAPPAN
GZGuisheng Zhai
Guisheng Zhai

1 February 2020 in Journal of Physics: Conference Series
Verified
Conference Paper
Open access
Hendry Izaac ElimHendry Izaac Elim
Hendry Izaac Elim
GZGuisheng Zhai
Guisheng Zhai
The basic concept of control system of multitasking interactions between Society 5.0 and Industry 5.0 (MISI-5.5) is presented in order to have a critical thinking or expert thinking for facing a current complex life of man on earth. The integration of internet of things (IoT), big data (BD), and artificial intelligence (AI) associated with living (L), mobility (M), and working (W) of a person on earth was derived based on their unseparated links in the language of a couple three differential equation particularly from the wisdom extracted according to the knowledge and understanding of current sophisticated nanotechnology system. Finally, the relationship between control system and its feedback can be easily formulated in a matrix system so that the whole big picture of such multitasking interactions is obviously understandable. The impacts of this work are applicable to various actions and reactions in many different fields such as herbal medicines, airplanes, robots, birds, animals, or human being because of its fundamental contribution.

1 June 2010 in International Journal of Applied Mathematics and Computer Science
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Journal Article
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PDF file
GZGuisheng Zhai
Guisheng Zhai
XXXuping Xu
Xuping Xu
A unified approach to stability analysis of switched linear descriptor systems under arbitrary switching: We establish a unified approach to stability analysis for switched linear descriptor systems under arbitrary switching in both continuous-time and discrete-time domains. The approach is based on common quadratic Lyapunov functions incorporated with linear matrix inequalities (LMIs). We show that if there is a common quadratic Lyapunov function for the stability of all subsystems, then the switched system is stable under arbitrary switching. The analysis results are natural extensions of the existing results for switched linear state space systems.