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On the construction of D-invariant sets for linear polytopic delay difference inclusions

机译:关于线性多时滞差包含的D不变集的构造

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The construction of model predictive control schemes for linear polytopic delay difference inclusions (lpDDIs) is a complex task, especially for lpDDIs with large or time-varying delays. The main challenge is to formulate a control scheme that is computationally tractable. A first step towards such a control scheme is the construction of a set with particular invariance properties, called D-invariance, which allows to formulate the controller for a relatively low-dimensional system and guarantees a type of delay-independent invariance. Therefore, necessary and sufficient conditions for the existence of a D-invariant set are presented in this paper. Furthermore, synthesis algorithms for both polyhedral and ellipsoidal D-invariant sets are also derived. The applicability of the proposed results is illustrated via an example.
机译:线性多主题延迟差异包含物(lpDDI)的模型预测控制方案的构建是一项复杂的任务,尤其是对于具有较大或随时间变化的延迟的lpDDI而言。主要的挑战是制定一种在计算上易于处理的控制方案。迈向这种控制方案的第一步是构建具有特定不变性的集合,称为D不变性,它允许为相对低维的系统制定控制器,并保证一种与延迟无关的不变性。因此,本文提出了D不变集存在的充要条件。此外,还导出了多面体和椭球D不变集的综合算法。通过示例说明了所提出结果的适用性。

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