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Stability Analysis for Variable Sampling Networked Control Systems with Data Packet Dropout and Partly Unknown Transition Probabilities

机译:具有数据包丢失和部分未知转移概率的可变采样网络控制系统的稳定性分析

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The stochastic stability and controller design problem for variable sampling network control systems(NCSs) with data packet dropouts and partly unknown transition probabilities are addressed. For the short-delay network control system, the time-varying sampling period is divided into the sum of the constant sampling period and the network induced-delay. The discrete state-space model is formed in which the uncertain part of the sampling period is transformed into uncertainty of the structure parameter. Considering the random data packet dropouts occurring in the sensor-to-controller and controller-to-actuator, the closed-loop NCS is modeled as discrete-time Markov jump linear system with three modes and partly unknown transition probabilities, Bernoulli random sequence is used to describe the packet dropout and the probability of data dropout is known; Sufficient conditions for the existence of a controller which guarantees the stochastic stability of NCS are established based on stochastic Lyapunov functions, and the linear matrix inequality is solved to obtain the state feedback controller. Finally, a simulations example illustrates the validity and feasibility of the results.
机译:解决了具有数据包丢失和部分未知转移概率的可变采样网络控制系统(NCS)的随机稳定性和控制器设计问题。对于短延迟网络控制系统,时变采样周期分为恒定采样周期和网络感应延迟之和。形成离散状态空间模型,其中将采样周期的不确定部分转换为结构参数的不确定性。考虑到传感器到控制器和控制器到执行器中发生的随机数据包丢失,将闭环NCS建模为具有三种模式且转移概率部分未知的离散时间马尔可夫跳跃线性系统,使用伯努利随机序列描述数据包丢失和数据丢失的可能性;基于随机Lyapunov函数建立了保证NCS随机稳定性的控制器的充分条件,并求解线性矩阵不等式以获得状态反馈控制器。最后,一个仿真例子说明了结果的有效性和可行性。

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