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Stability analysis of quantized iterative learning control systems using lifting representation

机译:基于提升表示的量化迭代学习控制系统的稳定性分析

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This paper presents a stability analysis of the iterative learning control for discrete-time systems with data quantization. Three quantized iterative learning control schemes are considered by using different quantized signals, including system output quantized signal, tracking error quantized signal, and control input quantized signal. The logarithmic quantizer is introduced to decode these signals with a number of quantization levels, and the sector bound method is used to deal with the quantization error. Based on the supervector formulation for iterative learning control systems, some convergence conditions for these iterative learning control laws are given, respectively. It is shown that iterative learning control laws with system output quantized signal and control input quantized signal only guarantee that the tracking error converges to a bound and the bound depending on quantization density and desired trajectory. Thus, the iterative learning control law with tracking error quantized signal can obtain zero tracking error. These results are illustrated by 2 examples.
机译:本文提出了具有数据量化的离散时间系统的迭代学习控制的稳定性分析。通过使用不同的量化信号来考虑三种量化的迭代学习控制方案,包括系统输出量化信号,跟踪误差量化信号和控制输入量化信号。引入了对数量化器,以多个量化级别对这些信号进行解码,并且使用扇区绑定方法来处理量化误差。基于迭代学习控制系统的超向量公式,分别给出了这些迭代学习控制律的收敛条件。结果表明,具有系统输出量化信号和控制输入量化信号的迭代学习控制律仅保证跟踪误差收敛于一个边界,并且该边界取决于量化密度和所需轨迹。因此,具有跟踪误差量化信号的迭代学习控制律可以获得零跟踪误差。这些结果由两个例子说明。

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