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Finite memory controls for discrete-time state-space systems [Brief Paper]

机译:离散时间状态空间系统的有限内存控制[简介]

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摘要

As a new type of output feedback control for a stochastic discrete-time state-space system, a finite memory control (FMC) is proposed and its properties are investigated. Instead of using an internal state involved with old data, the FMC is required to utilise inputs and outputs on the recent finite time together with the future reference signals, and minimise a receding horizon quadratic performance criterion. As the linear quadratic Gaussian (LQG) controls with infinite memory can be separated into the linear quadratic (LQ) controls and the Kalman filters, the proposed FMC consists of a receding horizon control (RHC) for state feedback control and a minimum variance finite impulse response (MVFIR) filter for state estimation. It is shown that the closed-loop poles are made up of those involved with the RHC and the rest of zeros. The stability is also shown to be guaranteed under some condition. A numerical example using a two-dimensional free-body system is given to illustrate the performance of the proposed control.
机译:作为一种用于随机离散时间状态空间系统的新型输出反馈控制,提出了一种有限记忆控制(FMC),并对其性能进行了研究。要求FMC不能使用与旧数据有关的内部状态,而应使用最近有限时间的输入和输出以及将来的参考信号,并尽量减少后退水平二次性能标准。由于具有无限存储空间的线性二次高斯(LQG)控件可以分为线性二次(LQ)控件和卡尔曼滤波器,因此所提出的FMC包括用于状态反馈控制的后退水平控制(RHC)和最小方差有限冲量响应(MVFIR)滤波器用于状态估计。结果表明,闭环极点由RHC和其余零点组成。还表明在某些条件下可以保证稳定性。给出了使用二维自由系统的数值示例,以说明所提出控制的性能。

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