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Controller Design for a Class of Nonlinear Systems Based on Fuzzy Hyperbolic Model

机译:基于模糊双曲模型的一类非线性系统的控制器设计

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In this paper, a fuzzy hyperbolic Hcontroller (FHC), for a class of nonlinear systems based on fuzzy hyperbolic model (FHM), is proposed. FHM is a universal approximator, and can be used to establish the model for unknown complex systems. Moreover, the main advantage of using FHM over T-S fuzzy model is that no premise structure identification is need and no completeness design of premise variables space is need. Also an FHM is a kind of valid global description and nonlinear model inherently. Firstly, an FHM is proposed to represent the state-space model for nonlinear systems. Secondly, considering the influence of both approximation error and external disturbance, fuzzy hyperbolic Hcontrol scheme is addressed by solving a set of linear matrix inequalities (LMIs). Some free-weighting matrices are introduced to express the relationships among the system variables. The results are then easily extended to a system with polytopic-type uncertainties. Simulation research shows the validity of this control scheme.
机译:本文提出了一种基于模糊双曲模型(FHM)的一类非线性系统的模糊双曲线H 控制器(FHC)。 FHM是一个通用近似器,可用于建立未知复杂系统的模型。此外,在T-S模糊模型中使用FHM的主要优点是,不需要前提结构识别,因此不需要前提变量空间的完整性设计。此外,FHM也是一种有效的全局描述和非线性模型。首先,提出了FHM来代表非线性系统的状态空间模型。其次,考虑到近似误差和外部干扰的影响,通过求解一组线性矩阵不等式(LMI)来解决模糊双曲线H 控制方案。引入了一些自由加权矩阵以表达系统变量之间的关系。然后将结果易于扩展到具有多种多粒型不确定性的系统。仿真研究表明了该控制方案的有效性。

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