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Observer-based H∞ control for systems with repeated scalar nonlinearities and multiple packet losses

机译:具有重复标量非线性和多包丢失的系统的基于观测器的H∞控制

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摘要

This paper is concerned with the H∞ control problem for a class of systems withrepeated scalar nonlinearities and multiple missing measurements. The nonlinear system is described by a discrete-time state equation involving a repeated scalar nonlinearity, which typically appears in recurrent neural networks. The measurement missing phenomenon is assumed to occur, simultaneously, in the communication channels from the sensor to the controller andfrom the controller to the actuator, where the missing probability for each sensor/actuator is governed by an individual random variable satisfying a certain probabilistic distribution in the interval [0 1]. Attention is focused on the analysis and design of an observer-based feedback controller such that the closed-loop control system is stochastically stable and preserves a guaranteed H8 performance. Sufficient conditions are obtained for the existence of admissible controllers. It is shown that the controller design problem under consideration is solvable if certain linear matrix inequalities (LMIs) are feasible. Three examples are provided to illustrate the effectiveness of the developed theoretical results.
机译:本文关注一类具有重复标量非线性和多次缺失测量的系统的H∞控制问题。非线性系统由离散时间状态方程描述,该方程包含重复的标量非线性,通常出现在递归神经网络中。假定在从传感器到控制器以及从控制器到执行器的通信通道中同时发生测量丢失现象,其中每个传感器/执行器的丢失概率由满足一定概率分布的单个随机变量控制。间隔[0 1]。注意集中在基于观察者的反馈控制器的分析和设计上,这样闭环控制系统是随机稳定的,并保持有保证的H8性能。对于允许的控制器的存在,可以获得足够的条件。结果表明,如果某些线性矩阵不等式(LMI)可行,则所考虑的控制器设计问题可以解决。提供了三个例子来说明所开发的理论结果的有效性。

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