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Regularized Moving-Horizon PWA Regression for LPV System Identification

机译:LPV系统识别的正常移动地平线PWA回归

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This paper addresses the identification of Linear Parameter-Varying (LPV) models through regularized moving-horizon PieceWise Affine (PWA) regression. Specifically, the scheduling-variable space is partitioned into polyhedral regions, where each region is assigned to a PWA function describing the local affine dependence of the LPV model coefficients on the scheduling variable. The regression approach consists of two stages. In the first stage, the data samples are processed iteratively, and a Mixed-Integer Quadratic Programming (MIQP) problem is solved to cluster the scheduling variable observations and simultaneously fit the model parameters to the training data, within a relatively short moving-horizon window of the past. At the second stage, the polyhedral partition of the scheduling-variable space is computed by separating the estimated clusters through linear multi-category discrimination.
机译:本文通过正则化的移动地平线分段仿射(PWA)回归来解决线性参数变化(LPV)模型的识别。具体地,调度变量空间被划分为多面体区域,其中每个区域被分配给描述LPV模型系数在调度变量上的局部仿射依赖性的PWA函数。回归方法包括两个阶段。在第一阶段中,迭代地处理数据样本,并解决了混合整数二次编程(MIQP)问题以聚类调度变量观察,并在相对短的移动地平线窗口内同时将模型参数适合培训数据。过去的。在第二阶段,通过线性多类别辨别分离估计的群集来计算调度变量的多面体分区。

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