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Observer-based Output Feedback Control for Sampled-data System with Markovian Packet Losses and Stochastic Sampling

机译:具有Markovian数据包丢失和随机抽样的采样数据系统的观察者输出反馈控制

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This paper is concerned with the stochastic stabilization problem of observer-based output feedback control for sampled-data system. Different from most previous studies, we assume stochastic sampling and packet dropout may occur simultaneously. The packet dropouts lost in both the sensor-controller (S/C) and controller-actuator (C/A) channels are modelled by two mutually independent stochastic variables satisfying a two-state Markov Chain, and the system state is sampled with a stochastic sampling interval following a certain probability density. An observer-based sampled-data control scheme is proposed to estimate the states and system input simultaneously. A sufficient condition is derived for sampled-data system with simultaneous stochastic sampling and packet dropout via the Kronecker product operation and the Vandermonde matrix. Moreover, the corresponding stabilization controller is then designed based on a cone complementarity linearization algorithm.
机译:本文涉及采样数据系统的基于观察者输出反馈控制的随机稳定问题。与最先前的研究不同,我们假设随机采样和分组丢弃可能同时发生。在传感器控制器(S / C)和控制器 - 致动器(C / A)通道中丢失的分组丢失由满足两个状态马尔可夫链的两个相互独立的随机变量建模,系统状态采用随机采样在某种概率密度之后的采样间隔。提出了一种基于观察者的采样数据控制方案来估计状态和系统同时输入。用于采样数据系统导出足够的条件,其具有同时随机采样和通过Kronecker产品操作和Vandermonde矩阵的分组丢失。此外,基于锥形互补线性化算法设计了相应的稳定控制器。

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