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首页> 外文期刊>International Journal of Robust and Nonlinear Control >Recursive state estimation for discrete-time nonlinear systems with event-triggered data transmission, norm-bounded uncertainties and multiple missing measurements
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Recursive state estimation for discrete-time nonlinear systems with event-triggered data transmission, norm-bounded uncertainties and multiple missing measurements

机译:具有事件触发数据传输,范数界不确定性和多个缺失测量的离散时间非线性系统的递归状态估计

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摘要

In this paper, we consider the recursive state estimation problem for a class of discrete-time nonlinear systems with event-triggered data transmission, norm-bounded uncertainties, and multiple missing measurements. The phenomenon of event-triggered communication mechanism occurs only when the specified event-triggering condition is violated, which leads to a reduction in the number of excessive signal transmissions in a network. A sequence of independent Bernoulli random variables is employed to model the multiple measurements missing in the transmission. The norm-bounded uncertainties that could be considered as external disturbances which lie in a bounded set. The purpose of the addressed filtering problem is to obtain an optimal robust recursive filter in the minimum-variance sense such that with the simultaneous presence of event-triggered data transmission, norm-bounded uncertainties, and multiple missing measurements; the filtering error is minimized at each sampling time. By solving two Riccati-like difference equations, the filter gain is calculated recursively. Based on the stochastic analysis theory, it is proved that the estimation error is bounded under certain conditions. Finally, two numerical examples are presented to demonstrate the effectiveness of the proposed algorithm. Copyright (c) 2016 John Wiley & Sons, Ltd.
机译:在本文中,我们考虑了一类具有事件触发的数据传输,范数界不确定性和多次丢失测量的离散时间非线性系统的递归状态估计问题。仅当违反指定的事件触发条件时,才会发生事件触发通信机制的现象,从而减少了网络中过多信号传输的数量。采用一系列独立的伯努利随机变量来建模传输中缺少的多个测量。可以看作是外部干扰的受范数限制的不确定性,它属于有界集合。解决的滤波问题的目的是获得最小方差意义上的最优鲁棒递归滤波器,以使同时存在事件触发的数据传输,范数界不确定性和多个丢失的度量;在每个采样时间滤波误差最小化。通过求解两个类似Riccati的差分方程,可以递归计算滤波器增益。基于随机分析理论,证明了估计误差在一定条件下是有界的。最后,给出了两个数值例子来说明所提算法的有效性。版权所有(c)2016 John Wiley&Sons,Ltd.

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