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IDENTIFICATION OF ARX MODELS WITH TIME-VARYING BOUNDED PARAMETERS: A SEMIDEFINITE PROGRAMMING APPROACH

机译:具有时变有界参数的ARX模型的识别:一种半规划方法

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In this paper, we develop a new identification procedure for ARX models with uncertain, unknown-but-bounded time-varying coefficients. The method seeks the smallest ellipsoid containing the coefficients, such that the resulting model in unfal-sified by the observed data. The problem is formulated as a semidefinite programming program. We interpret our deterministic method in a probabilistic setting, and show how this interpretation can be used to effectively discard outliers. We generalize the method to multivariate models with matrix unstructured uncertainty. The resulting model is directly amenable to worst-case simulation and robust control techniques.
机译:在本文中,我们为具有不确定,未知但有界时变系数的ARX模型开发了一种新的识别程序。该方法寻找包含系数的最小椭圆形,以使所得到的模型不受观测数据的影响。该问题被表述为半定程序设计程序。我们在概率环境中解释我们的确定性方法,并说明如何使用这种解释有效地排除异常值。我们将该方法推广到具有矩阵非结构化不确定性的多元模型。生成的模型直接适用于最坏情况的仿真和鲁棒的控制技术。

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