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An Adaptive Dual MPC Scheme based on Output Error Models Parameterized using Generalized Orthonormal Basis Filters

机译:一种基于使用广义正交滤波器参数化的输出误差模型的自适应双MPC方案

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A significant fraction of industrial MPC schemes employ linear prediction models. Closed loop performance of a linear model based MPC scheme can deteriorate over a period of time if the prediction model is not updated to account for the changing operating conditions. A possible remedy to this problem is on-line update of the model parameters under the closed loop conditions. An effective way of handling this problem is through dual control, which directs the plant output towards a reference setpoint and simultaneously injects probing signals into the plant to get information-rich data. In this work, an adaptive dual MPC scheme is developed for controlling MIMO systems based on output error models (OE) parameterized using generalized orthogonal basis filters (GOBF). A nominal model is initially developed using offline identification exercise. The Fourier coefficients of GOBF-OE models are then updated online using recursive least squares algorithm. Similar to Kumar et al. [2015], the MPC formulation is modified to include terms that are sensitive to the parameter covariance and are capable of injecting probing perturbations into the system as and when required. A distinguishing feature of the proposed work is the use of state space realizations of GOBF networks for model development and prediction. Simulation studies using the benchmark quadruple tank system (Johansson [2000]) reveal that the proposed approach provides sufficient degrees of freedom to excite the plant in closed loop for generating information rich data for model parameter estimation.
机译:一部分工业MPC方案采用线性预测模型。如果未更新预测模型以考虑更改操作条件,则基于线性模型的MPC方案的闭环性能可以在一段时间内恶化。对此问题的可能补救措施是在闭环条件下的模型参数的在线更新。处理此问题的有效方法是通过双控制,将工厂输出指向参考设定值,并同时将探测信号注入工厂以获取信息丰富的数据。在这项工作中,开发了一种自适应双MPC方案,用于基于使用广义正交基础滤波器(GOBF)参数化的输出误差模型(OE)来控制MIMO系统。最初使用离线识别锻炼开发了一个标称模型。然后使用递归最小二乘算法在线在线更新Gobf-OE模型的傅里叶系数。类似于Kumar等人。 [2015],修改MPC制剂以包括对参数协方差敏感的术语,并且能够在需要时将探测扰动注入系统中。拟议工作的一个显着特征是使用Gobf网络的状态空间实现进行模型开发和预测。使用基准四人坦克系统(Johansson [2000])的仿真研究表明,该方法提供了足够的自由度来激发闭环中的植物,以产生富集的模型参数估计数据。

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