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    Finite-time Set Stabilization of Impulsive Probabilistic Boolean Control Networks via Time-variant Feedback Control

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    https://www.riss.kr/link?id=A108320914

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    다국어 초록 (Multilingual Abstract) kakao i 다국어 번역

    This paper investigates the finite-time set stabilization of impulsive probabilistic Boolean control networks (IPBCNs) by designing time-variant state feedback control. Based on the semi-tensor product method, the algebraic form is established for the given IPBCNs. Then, a constructive method is proposed to design time-variant state feedback controller for the set stabilization of IPBCNs. In order to reduce the control execution time, a specific method is put forward to construct the event-triggered state feedback control (ETSFC). Furthermore, the obtained results are applied to both state synchronization and output synchronization of master-slave IPBCNs.
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    This paper investigates the finite-time set stabilization of impulsive probabilistic Boolean control networks (IPBCNs) by designing time-variant state feedback control. Based on the semi-tensor product method, the algebraic form is established for the...

    This paper investigates the finite-time set stabilization of impulsive probabilistic Boolean control networks (IPBCNs) by designing time-variant state feedback control. Based on the semi-tensor product method, the algebraic form is established for the given IPBCNs. Then, a constructive method is proposed to design time-variant state feedback controller for the set stabilization of IPBCNs. In order to reduce the control execution time, a specific method is put forward to construct the event-triggered state feedback control (ETSFC). Furthermore, the obtained results are applied to both state synchronization and output synchronization of master-slave IPBCNs.

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    참고문헌 (Reference)

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    2 Y. Zou, "System decomposition with respect to inputs for Boolean control networks" 50 (50): 1304-1309, 2014

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    4 J. Lu, "Survey on semi-tensor product method with its applications in logical networks and other finite-valued systems" 11 (11): 2040-2047, 2017

    5 G. Zhao, "Survey on applications of semi-tensor product method in networked evolutionary games" 10 (10): 32-54, 2020

    6 R. Li, "State feedback stabilization for probabilistic Boolean netwforks" 50 (50): 1272-1278, 2014

    7 H. Chen, "Stabilization, controllability and optimal control of Boolean networks with impulsive effects and state constrains" 60 (60): 806-811, 2015

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