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受扰布尔控制网络全局可重构分析与状态估计
引用本文:杨俊起,龙昊,钱伟,卜旭辉.受扰布尔控制网络全局可重构分析与状态估计[J].控制理论与应用,2021,38(10):1569-1576.
作者姓名:杨俊起  龙昊  钱伟  卜旭辉
作者单位:河南理工大学,河南理工大学,河南理工大学,河南理工大学
基金项目:国家自然科学基金项目(61973105), 河南省高校基本科研业务费专项基金项目(NSFRF180335), 河南省高校科技创新团队项目(20IRTSTHN019), 河南理工大学创新型科技团队项目(T2019–2, T2017–1), 河南省创新型科技团队项目(CXTD2016054), 河南省重点研发与推广专项(2021022101 30)资助.
摘    要:受扰布尔控制网络的状态转移,因受未知干扰影响而具有不确定性,这对状态观测器设计带来了困难.本文主要研究了受扰布尔控制网络全局可重构性问题,并在此基础上设计状态观测器.首先,将受扰布尔控制模型转化为多个子系统的切换未知布尔控制网络模型,在此基础上,提出了受扰布尔控制网络的4种不同状态集.其次,基于状态集估计方法,对受扰布尔控制网络状态估计问题进行分析.再次,提出有限时间可重构与全局可重构性概念;同时,根据状态集估计与状态转移分析,分别给出有限时间可重构判定算法与全局可重构性证明的充要条件.最后,给出观测器设计方法,并通过例子证明了本文提出方法的可行性.

关 键 词:逻辑动态系统    布尔控制网络    可重构性    状态估计    状态观测器
收稿时间:2020/12/21 0:00:00
修稿时间:2021/8/21 0:00:00

Global reconstructibility analysis and state estimation of Boolean control networks with disturbance
YANG Jun-qi,LONG Hao,QIAN Wei and BU Xu-hui.Global reconstructibility analysis and state estimation of Boolean control networks with disturbance[J].Control Theory & Applications,2021,38(10):1569-1576.
Authors:YANG Jun-qi  LONG Hao  QIAN Wei and BU Xu-hui
Affiliation:Henan Polytechnic University,Henan Polytechnic University,Henan Polytechnic University,Henan Polytechnic University
Abstract:The state evolution of Boolean control networks with disturbance is uncertain, which affects the design of system state observer. This paper investigates the global reconstructibility of Boolean control networks with disturbance and proposes a kind of state observer base on the global reconstructibility. Firstly, the Boolean control network (BCN) considered in this paper is transformed into a switched BCN, where the unknown disturbance is treated as an unknown switching signal. Then, four different state sets are proposed for a given BCN with disturbance. Secondly, the problem of state estimation is also investigated for BCN with disturbance by state set-estimation method. Thirdly, the concepts of finitetime reconstructibility and global reconstructibility are proposed. Meanwhile, based on the state set-estimation method, a determination algorithm for finite-time reconstructibility is given. Based on the analysis of state transition, a necessary and sufficient condition is presented for global reconstructibility proof. Finally, a state observer is developed for BCN with disturbance, and an example is provided to show the feasibility of the methods proposed in this paper.
Keywords:logical dynamic systems  Boolean control networks  reconstructibility  state estimation  state observer
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