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On the State-Space Realization of LPV Input-Output Models: Practical Approaches

机译:LPV投入产出模型的状态空间实现:实用方法

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摘要

A common problem in the context of linear parameter-varying (LPV) systems is how input-output (IO) models can be efficiently realized in terms of state-space (SS) representations. The problem originates from the fact that in the LPV literature discrete-time identification and modeling of LPV systems is often accomplished via IO model structures. However, to utilize these LPV-IO models for control synthesis, commonly it is required to transform them into an equivalent SS form. In general, such a transformation is complicated due to the phenomenon of dynamic dependence (dependence of the resulting representation on time-shifted versions of the scheduling signal). This conversion problem is revisited and practically applicable approaches are suggested which result in discrete-time SS representations that have only static dependence (dependence on the instantaneous value of the scheduling signal). To circumvent complexity, a criterion is also established to decide when an linear-time invariant (LTI)-type of realization approach can be used without introducing significant approximation error. To reduce the order of the resulting SS realization, an LPV Ho-Kalman-type of model reduction approach is introduced, which, besides its simplicity, is capable of reducing even non-stable plants. The proposed approaches are illustrated by application oriented examples.
机译:线性参数变化(LPV)系统中的一个常见问题是如何根据状态空间(SS)表示有效地实现输入输出(IO)模型。问题源于以下事实:在LPV文献中,LPV系统的离散时间识别和建模通常是通过IO模型结构来完成的。但是,为了将这些LPV-10模型用于控制综合,通常需要将它们转换为等效的SS形式。通常,由于动态依赖现象(所得表示依赖于调度信号的时移版本),这种转换是复杂的。再次讨论了这种转换问题,并提出了可实际应用的方法,这些方法导致离散时间SS表示仅具有静态依赖性(取决于调度信号的瞬时值)。为了避免复杂性,还建立了一个标准来确定何时可以使用线性时不变(LTI)类型的实现方法而不会引入明显的近似误差。为了减少最终实现SS的顺序,引入了LPV Ho-Kalman类型的模型减少方法,该方法除了简单之外,还能够减少甚至不稳定的植物。面向应用的示例说明了所提出的方法。

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