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- Lyapunov matrix inequality 线性矩阵不等式
- By using Lyapunov stable theory, the gain of the observer can be obtained by solving a line matrix inequality (LMI) in Matlab LMI toolbox. 应用Lyapunov稳定性理论,观测器的增益借助于Matlab中的LMI工具箱求解线性矩阵不等式得到。
- Then, the Lyapunov function and linear matrix inequality (LMI) methods are used to derive a sufficient condition for the asymptotical stability of the hybrid system. 然后采用李亚普诺夫函数、线性矩阵不等式的方法推导出了该混合系统渐近稳定的一个充分条件。
- Then, the Lyapunov function, linear matrix inequality (LMI) methods were used to derive a sufficient condition, which could ensure that the NCS was asymptotically stable. 然后采用李亚普诺夫函数、线性矩阵不等式的方法推导出了该网络化控制系统渐近稳定的充分条件。
- The Lyapunov function,linear matrix inequality(LMI) methods are used to derive a sufficient condition,which can guarantee that the NCS is asymptotically stable. 采用李亚普诺夫函数、线性矩阵不等式的方法推导出一类网络化控制系统渐近稳定的充分条件。
- Then, by Lyapunov function and linear matrix inequality (LMI), the sufficient conditions are given to make the singular networked control system exponentially stable. 利用李雅普诺夫函数方法和线性矩阵不等式方法,给出了广义网络控制系统指数稳定的充分条件。
- The Lyapunov function, linear matrix inequality (LML) methods are used to derive a sufficient condition, which can guarantee that the NCS is asymptotically stable. 采用李亚普诺夫函数、线性矩阵不等式的方法推导出一类网络化控制系统渐近稳定的充分条件。
- Based on the parameter-dependent Lyapunov stability and linear matrix inequality, the sufficient condition for robust stability is derived to enable the systems with delays to be robustly stable. 基于参数依赖的李亚普诺夫稳定性和线性矩阵不等式推导出使得时滞鲁棒稳定系统鲁棒稳定的充分条件。
- By using the Lyapunov stability theory,the gain of the observer could be obtained by solving a linear matrix inequality(LMI) in Matlab LMI toolbox,which solves the unstable problem of the adaptive speed observer using pole-placement technique. 应用Lyapunov稳定性理论,观测器的增益借助于Matlab中LMI工具箱求解一线性矩阵不等式得到,它解决了采用极点配置的自适应速度观测器存在不稳定区域的问题。
- A fuzzy sliding surface based on the T-S fuzzy model using Lyapunov function and the linear matrix inequality (LMI) method accounts for uncertainties in system parameters and exterior disturbances. 同时考虑到系统参数摄动和外部扰动等因素,在T-S模糊模型的基础上,利用Lyapunov函数方法和线性矩阵不等式(LMI)方法构造全局模糊滑模面,并设计模糊滑模控制器。
- These conditions are expressed via the linear matrix inequality(LMI). 基于线性矩阵不等式(LMI)处理方法,给出了分散控制器存在的充分条件。
- The sufficient condition equals to the solvability of a kind of linear matrix inequality (LMI). 此充分条件等价于一类线性矩阵不等式(LMI)的可解性。
- Firstly, a new delay-dependent passivity condition in terms of linear matrix inequality is proved. 针对标称系统,利用线性矩阵不等式给出其时滞依赖无源性条件;
- Stabilization conditions in the form of linear matrix inequality(LMI) are established. 建立了可由线性矩阵不等式(LMI)表示的镇定条件。
- Based on multiple Lyapunov functions theory, a sufficient condition in form of linear matrix inequalities is derived for the asymptotic stability under arbitrary switching laws. 采用多李雅普诺夫函数法,首先以线性矩阵不等式形式给出了在任意切换信号作用下离散时滞切换系统渐进稳定的一个充分性条件;
- Based on the Lyapunov method, a sufficient condition for the existence of such a state feedback controller is obtained in terms of linear matrix inequalities (LMIs). 基于李雅普诺夫方法,以若干个线性矩阵不等式形式给出了控制器存在的充分条件。
- Once this condition is feasible, a strict linear matrix inequality (LMI) design approach is developed with an explicit expression for decentralized state feedback controller. 当这组条件可解时,给出了分散状态反馈控制器的严格线性矩阵不等式设计方法和控制律的表达式。
- By using a saturated feedback control structure, the control law is obtained by solving a linear matrix inequality (LMI) optimization problem on-line. 初始时刻优化问题的可行性保证了闭环控制系统的鲁棒稳定性。
- The solvable condition of this optimization problem and further the solutions are derived by employing linear matrix inequality techniques. 应用线性矩阵不等式技术,给出并证明了该解存在条件和求解方法。
- The proposed criterion is formulated in terms of a linear matrix inequality (LMI) with some model transformation techniques and decomposition method. 主要结果可估测延迟时间且为时延相关稳定准则。