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Robust estimation for discrete time-delay Markov jump systems with sensor non-linearity and missing measurements

机译:具有传感器非线性和缺失测量的离散时滞Markov跳跃系统的鲁棒估计

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摘要

This study addresses the ℋ filtering design issue for a class of time-delay Markov jump system with non-linear characteristics. A stochastic system with sensor saturation and intermittent measurements is considered in the authors study. Random noise depending on state and external-disturbance are also taken into account. A decomposition approach and a bernoulli process are utilised to model the characteristic of sensor saturation and missing measurements, respectively. By transforming the filtering error system into an input-output form, sufficient conditions for the stochastic stability of the system with a prescribed ℋ level are presented with the help of Scaled Small Gain theorem developed for stochastic systems. Based on the proposed conditions, the rubost filter design approach is proposed. A numerical example is finally provided to demonstrate effectiveness of the proposed approach.
机译:本研究解决了一类具有非线性特征的时滞马尔可夫跳跃系统的ℋ滤波设计问题。作者研究中考虑了具有传感器饱和和间歇测量的随机系统。还考虑了取决于状态和外部干扰的随机噪声。利用分解方法和beronulli过程分别对传感器饱和度和丢失测量的特征进行建模。通过将滤波误差系统转化为输入输出形式,借助为随机系统开发的比例小增益定理,给出了具有规定ℋ能级的系统的随机稳定性的充分条件。根据所提出的条件,提出了rubost过滤器的设计方法。最后提供了一个数值示例来证明所提出方法的有效性。

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