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RBF-ARX Modeling and Predictive Control Strategy Applied to a Liquid Level System

机译:RBF-ARX建模和预测控制策略应用于液位系统

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The main objective of this paper is to show in the first place that the RBF-ARX modeling technique can be used to model a dynamic nonlinear SISO liquid level system with higher precision and then to demonstrate that when the model obtained is taken as predictor of a model predictive controller (MPC) one may obtain an enhanced control performance. The RBF-ARX model is in fact a locally expanded Taylor ARX model with Gaussian Radial Basis Function (RBF) network-style coefficients depending of the working point; it can be estimated off line to avoid any online uncertainty. It is built to globally describe the behavior of nonlinear dynamic system and exhibit an easy and advantageous means of obtaining a local linearization of any working point. The RBF-ARX model based MPC (RBF-ARX-MPC) is a predictive control strategy based on RBF-ARX model. It doesn''t require online but offline parameters optimization in which the nonlinear parameters estimation depends on the Levenberg-Marquardt Method (LMM) and the linear one on the Least-Square Method using Singular Value Decomposition (SVD).
机译:本文的主要目的是首先证明,RBF-ARX建模技术可用于以更高的精度对动态非线性SISO液位系统进行建模,然后证明将所获得的模型用作模型的预测因子。模型预测控制器(MPC)可以获得增强的控制性能。 RBF-ARX模型实际上是根据工作点具有高斯径向基函数(RBF)网络样式系数的局部扩展泰勒ARX模型;可以离线估计以避免在线上的不确定性。它可以全局描述非线性动力系统的行为,并展示一种获得任何工作点局部线性化的简便且有利的方法。基于RBF-ARX模型的MPC(RBF-ARX-MPC)是一种基于RBF-ARX模型的预测控制策略。它不需要在线但可以进行离线参数优化,其中非线性参数估计取决于Levenberg-Marquardt方法(LMM),而线性参数取决于使用奇异值分解(SVD)的最小二乘法。

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