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Resource-efficient ILC for LTI/LTV systems through LQ, tracking and stable inversion: Enabling large feedforward tasks on a position-dependent printer

机译:通过LQ,跟踪和稳定反转实现LTI / LTV系统的资源节约型ILC:在依赖位置的打印机上启用大型前馈任务

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Iterative learning control (ILC) enables high performance for systems that execute repeating tasks. Norm optimal ILC based on lifted system representations provides an analytic expression for the optimal feed forward signal. However, for large tasks the computational load increases rapidly for increasing task lengths, compared to the low computational load associated with so-called frequency domain ILC designs. The aim of this paper is to solve norm-optimal ILC through a Riccati-based approach for a general performance criterion. The approach leads to exactly the same solution as found through lifted ILC, but at a much smaller computational load (O(N) vs O(N-3)) for both linear time-invariant (LTI) and linear time-varying (LTV) systems. Interestingly, the approach involves solving a two-point boundary value problem (TPBVP). This is shown to have close connections to stable inversion techniques, which are central in typical frequency domain ILC designs. The proposed approach is implemented on an industrial flatbed printer with large tasks which cannot be implemented using traditional lifted ILC solutions. The proposed methodologies and results are applicable to both ILC and rational feedforward techniques by applying them to suitable closed-loop or open-loop system representations. In addition, they are applied to a position-dependent system, revealing necessity of addressing position-dependent dynamics and confirming the potential of LTV approaches in this situation. (C) 2016 Elsevier Ltd. All rights reserved.
机译:迭代学习控制(ILC)为执行重复任务的系统提供高性能。基于提升的系统表示的规范最优ILC为最优前馈信号提供了解析表达式。但是,对于大型任务,与所谓的频域ILC设计相关的低计算负荷相比,随着任务长度的增加,计算负荷迅速增加。本文的目的是通过基于Riccati的方法来解决一般性能标准的规范最优ILC。该方法可得出与提升ILC完全相同的解决方案,但对于线性时不变(LTI)和线性时变(LTV)而言,其计算量都小得多(O(N)vs O(N-3) )系统。有趣的是,该方法涉及解决两点边值问题(TPBVP)。事实证明,这与稳定的反演技术有着密切的联系,而反演技术在典型的频域ILC设计中至关重要。所提出的方法在具有较大任务的工业平板打印机上实施,而这些任务无法使用传统的升降式ILC解决方案来实现。通过将它们应用于合适的闭环或开环系统表示,所提出的方法和结果可应用于ILC和有理前馈技术。此外,它们还应用于位置相关的系统,这显示了解决位置相关动力学的必要性,并证实了在这种情况下LTV方法的潜力。 (C)2016 Elsevier Ltd.保留所有权利。

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