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Identification of parametric models in the frequency-domain through the subspace framework under LMI constraints

机译:通过LMI约束下的子空间框架识别频域中的参数模型

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摘要

In this paper, an algorithm to identify parametric systems with an affine (or polynomial) parameter dependence through the subspace framework is proposed. It stands as an extension of the standard subspace-based algorithm which is well established in the linear time invariant (LTI) case. The formulation is close to the LTI identification scheme and simply involves frequency-domain data obtained at different operating points (the parameters are frozen during each experiment). The proposed algorithm allows to identify directly a parameter-dependent model instead of interpolating multiple local models as in traditional local approaches. Another contribution is that it is possible to impose the poles location through linear matrix inequalities (LMI) constraints, extending what has been done in the LTI case. This technique is applied to a numerical example and to real industrial frequency-domain data originating from an open-channel flow simulation for hydroelectricity production.
机译:在本文中,提出了一种识别通过子空间框架的带仿射(或多项式)参数依赖性的参数系统的算法。 它代表了基于标准子空间的算法的扩展,该算法在线性时间不变(LTI)案例中很好地建立。 该配方接近LTI识别方案,简单地涉及在不同操作点获得的频域数据(参数在每个实验期间冻结)。 该算法允许直接识别参数依赖的模型,而不是以传统的本地方法在传统的本地模型中插入多个本地模型。 另一个贡献是通过线性矩阵不等式(LMI)约束,可以施加极点位置,扩展了LTI案例中的完成。 该技术应用于数值示例和源自用于水力发电的开放通道流模拟的实际工业频域数据。

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