非最小相位系统的建模与控制器设计,并应用于XY-table

M. J. Patrick, N. Ishak, M. Rahiman, M. Tajjudin, R. Adnan
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引用次数: 7

摘要

在离散控制系统中,采样时间过小或减少的模型会产生非最小相位模型。该模型采用闭环系统的逆传递函数设计的前馈控制器具有通常不能保证的内部稳定性。为了克服这一稳定性问题,富冢提出了能够抵消所有极点、可抵消零点和相位误差的ZPETC。本文采用零相位误差跟踪控制方法对非最小相位系统进行了模型辨识和控制器设计。利用Matlab系统识别工具箱对开环输入输出实验数据进行了非最小相位系统模型的逼近,采样时间为80ms。该近似模型用于仿真和实时研究。ZPETC在克服xy表非最小相位问题上的有效性表明,该方法具有良好的性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Modeling and controller design for non-minimum phase system with application to XY-table
In discrete-time control system, model obtained from small or reducing sampling-time would produce a non-minimum phase model. Feed-forward controller designed of this model using the inverse transfer function of the closed-loop system would have internal stability that usually not guaranteed. To overcome this stability problem, ZPETC that capable of cancelling all poles, cancellable-zeros, and phase error was proposed by Tomizuka. This paper presents model identification and controller design for non-minimum phase system using the zero phase error tracking control (ZPETC) method. The non-minimum phase system model was approximated using Matlab System Identification Toolbox from open-loop input-output experimental data using 80ms sampling time. This approximated model was used in simulation and real-time studies. The effectiveness of ZPETC to overcome the non-minimum phase problem on XY-table shows that the proposed method gave acceptable performances.
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