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Intelligent Multi-Model Minimum Variance Controllers

机译:智能多模型最小方差控制器

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摘要

In this paper a class of intelligent Multi Model Partitioning Minimum Variance (MMMV) controllers for input/output models is presented. The method is based on the derivation of the adaptive model conditional Minimum Variance (MV) control. Thus, the problem is reduced to selecting the true model among a set of "candidate" models, using the well known multi-model partitioning theory of Lainiotis, for general (not necessarily Gaussian) data pdf's. The cumulative control is the average of the model conditional minimum variance controls, weighted by the respective a-posteriori probability that the particular model is the true model. Then tow different realizations are performed. First we use a bank of conventional Kalman filters. Second we implement a bank of neural networks, using as learning algorithm some localized approaches of the Extended Kalman filter. Since the underlying system's structure is usually unknown, different order models are used in the banks. This approach has been proved, via simulations, very effective. Indeed, the method is 100% successful in selecting the correct order model and identifying the model's parameters that are necessary for the controller's design. Finally, other interesting features of the resulting controllers are discussed.
机译:本文提出了一种用于输入/输出模型的智能多模型分区最小方差(MMMV)控制器。该方法基于自适应模型条件最小方差(MV)控制的推导。因此,对于普通的(不一定是高斯的)数据pdf,使用众所周知的Lainiotis多模型划分理论,问题就减少到了在一组“候选”模型中选择真正的模型。累积控制是模型条件最小方差控制的平均值,由特定模型为真实模型的相应后验概率加权。然后执行两个不同的实现。首先,我们使用一排传统的卡尔曼滤波器。其次,我们使用扩展卡尔曼滤波器的一些局部化方法作为学习算法,实现了一组神经网络。由于底层系统的结构通常是未知的,因此在银行中使用了不同的订单模型。通过仿真证明了这种方法非常有效。实际上,该方法在选择正确的订单模型和识别控制器设计所需的模型参数方面100%成功。最后,讨论了所得控制器的其他有趣功能。

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