Single Robust Proportional-Derivative Control for Friction Compensation in Fast and Precise Motion Systems With Actuator Constraint

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Single Robust Proportional-Derivative Control for Friction Compensation in Fast and Precise Motion Systems With Actuator Constraint. / Zheng, Chunhong; Su, Yuxin; Mercorelli, Paolo.
In: Journal of Dynamic Systems, Measurement and Control, Vol. 142, No. 11, 114505, 01.11.2020.

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@article{6a3c87b9eafc456b88fbc22acc2fdf83,
title = "Single Robust Proportional-Derivative Control for Friction Compensation in Fast and Precise Motion Systems With Actuator Constraint",
abstract = "This paper revisits the problem of global asymptotic positioning of uncertain motion systems subject to actuator constraint and friction. A simple model-free saturated control is proposed by incorporating a relay term driven by position error into proportional-derivative (PD) methodology. Lyapunov's direct method is employed to prove global asymptotic positioning stability. The appealing advantages of the proposed approach are that it is conceived within the framework of saturated PD (SPD) control methodology with intuitive structure and absence of modeling parameter and embeds the whole control action within a single saturation function. Benefitted from these advantages, the proposed approach omits the complicated discrimination of the terms that shall be bounded in several saturation functions of the commonly used design and permits easy implementation with an improved performance. An additive feature is that the proposed control has the ability to ensure that the actuator constraint is not breached and assures global asymptotic positioning stability in the presence of unknown friction. Numerical simulations and experimental validations demonstrate the effectiveness and improved performance of the proposed approach. The proposed approach provides a model-free solution for fast transient and high-precision steady-state positioning of uncertain motion systems subject to unknown friction and actuator constraint.",
keywords = "Engineering, NONLINEAR PD CONTROL, LINEAR-SYSTEMS, FEEDBACK-CONTROL, TIME, DESIGN",
author = "Chunhong Zheng and Yuxin Su and Paolo Mercorelli",
note = "Publisher Copyright: Copyright {\textcopyright} 2020 by ASME.",
year = "2020",
month = nov,
day = "1",
doi = "10.1115/1.4047696",
language = "English",
volume = "142",
journal = "Journal of Dynamic Systems, Measurement and Control",
issn = "0022-0434",
publisher = "The American Society of Mechanical Engineers (ASME)",
number = "11",

}

RIS

TY - JOUR

T1 - Single Robust Proportional-Derivative Control for Friction Compensation in Fast and Precise Motion Systems With Actuator Constraint

AU - Zheng, Chunhong

AU - Su, Yuxin

AU - Mercorelli, Paolo

N1 - Publisher Copyright: Copyright © 2020 by ASME.

PY - 2020/11/1

Y1 - 2020/11/1

N2 - This paper revisits the problem of global asymptotic positioning of uncertain motion systems subject to actuator constraint and friction. A simple model-free saturated control is proposed by incorporating a relay term driven by position error into proportional-derivative (PD) methodology. Lyapunov's direct method is employed to prove global asymptotic positioning stability. The appealing advantages of the proposed approach are that it is conceived within the framework of saturated PD (SPD) control methodology with intuitive structure and absence of modeling parameter and embeds the whole control action within a single saturation function. Benefitted from these advantages, the proposed approach omits the complicated discrimination of the terms that shall be bounded in several saturation functions of the commonly used design and permits easy implementation with an improved performance. An additive feature is that the proposed control has the ability to ensure that the actuator constraint is not breached and assures global asymptotic positioning stability in the presence of unknown friction. Numerical simulations and experimental validations demonstrate the effectiveness and improved performance of the proposed approach. The proposed approach provides a model-free solution for fast transient and high-precision steady-state positioning of uncertain motion systems subject to unknown friction and actuator constraint.

AB - This paper revisits the problem of global asymptotic positioning of uncertain motion systems subject to actuator constraint and friction. A simple model-free saturated control is proposed by incorporating a relay term driven by position error into proportional-derivative (PD) methodology. Lyapunov's direct method is employed to prove global asymptotic positioning stability. The appealing advantages of the proposed approach are that it is conceived within the framework of saturated PD (SPD) control methodology with intuitive structure and absence of modeling parameter and embeds the whole control action within a single saturation function. Benefitted from these advantages, the proposed approach omits the complicated discrimination of the terms that shall be bounded in several saturation functions of the commonly used design and permits easy implementation with an improved performance. An additive feature is that the proposed control has the ability to ensure that the actuator constraint is not breached and assures global asymptotic positioning stability in the presence of unknown friction. Numerical simulations and experimental validations demonstrate the effectiveness and improved performance of the proposed approach. The proposed approach provides a model-free solution for fast transient and high-precision steady-state positioning of uncertain motion systems subject to unknown friction and actuator constraint.

KW - Engineering

KW - NONLINEAR PD CONTROL

KW - LINEAR-SYSTEMS

KW - FEEDBACK-CONTROL

KW - TIME

KW - DESIGN

UR - http://www.scopus.com/inward/record.url?scp=85101627584&partnerID=8YFLogxK

U2 - 10.1115/1.4047696

DO - 10.1115/1.4047696

M3 - Journal articles

VL - 142

JO - Journal of Dynamic Systems, Measurement and Control

JF - Journal of Dynamic Systems, Measurement and Control

SN - 0022-0434

IS - 11

M1 - 114505

ER -

DOI

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