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Resilient estimation for a class of Markov jump linear systems with unideal measurements and its application to robot arm systems

机译:一类非理想测量的马尔可夫跳跃线性系统的弹性估计及其在机器人手臂系统中的应用

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In this paper, the resilient H filtering problem for a class of discrete-time Markov jump systems with unideal measurements is investigated. The unideal measurements contain both quantization and missing measurements simultaneously, which occur randomly satisfying two mutually independent Bernoulli distribute white sequences. A unified model is used to describe the unideal measurements phenomena, and a norm-bounded additive gain perturbation is introduced to model the resilient filter. A mode-dependent full-order filter is designed such that the filtering error system is stochastically stable with an ensured H performance index. An application on a single-link robot arm is provided to verify the theoretical results.
机译:本文研究了一类具有非理想测量的离散时间马尔可夫跳跃系统的弹性H滤波问题。不理想的测量同时包含量化和缺失测量,它们随机发生,满足两个相互独立的伯努利分布的白色序列。使用统一模型来描述不理想的测量现象,并引入以范数为界的加性增益扰动来对弹性滤波器进行建模。设计了与模式相关的全阶滤波器,以使滤波误差系统具有稳定的H性能指标,并且是随机稳定的。提供了单链接机器人手臂上的应用程序以验证理论结果。

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