A New Stability Index for Industrial Servo Systems Using Frequency Response Function Considering Measurement Delay and Noise

Tae-Ho Oh, Young-Seok Kim, Dae-Young Yang, Tae-Hoon Kim, Sang-Hoon Lee, D. Cho
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Abstract

Designing a controller which achieves a high bandwidth with good stability is an important requirement in industrial servo systems. The frequency response function (FRF) is one of the widely utilized tools, but FRF results are sensitive to measurement delays and measurement noise. This hinders the tuned controller to achieve predicted performance levels. The measurement noise can distort the FRF in whole frequency ranges and has been considered in many previous research efforts; however, the measurement delay has seldomly been considered in the design process. When the measurement delay is not considered, the information in the high-frequency range which is typically related to system resonances can be inaccurate. This paper proposes a new stability index for the FRF which considers the uncertainties from both measurement delay and noise. In the proposed method, the uncertainty bounds of measurement delay and noise are defined and the maximum moving area of FRF data for each frequency is calculated based on these uncertainty bounds. The stability index is defined to check possible encirclements on the Nyquist plot based on the maximum moving area. The proposed stability index is used to tune notch filters in industrial belt-drive systems with wide resonance frequency variations. The experimental results show that the proposed stability index achieves stable tuning performance even in the presence of delay and noise in FRF data.
一种考虑测量延迟和噪声的工业伺服系统频响函数稳定性指标
设计一种具有高带宽和良好稳定性的控制器是工业伺服系统的重要要求。频响函数(FRF)是一种广泛应用的测量工具,但频响函数结果对测量延迟和测量噪声很敏感。这阻碍了调优控制器达到预期的性能水平。测量噪声会在整个频率范围内造成频响失真,这在以往的许多研究中都得到了考虑;然而,在设计过程中很少考虑测量延迟。当不考虑测量延迟时,通常与系统谐振相关的高频范围内的信息可能是不准确的。本文提出了一种考虑了测量时延和噪声不确定性的频响稳定性指标。该方法定义了测量时延和噪声的不确定界限,并根据该不确定界限计算各频率下频响数据的最大移动面积。定义稳定性指标,以最大移动面积为依据,检查Nyquist地块上可能存在的包围圈。所提出的稳定性指标可用于调谐频率变化较大的工业皮带传动系统中的陷波滤波器。实验结果表明,即使在频响数据中存在延迟和噪声的情况下,所提出的稳定性指标也能获得稳定的调谐性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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