Robustness-Guaranteed Observer-Based Control Strategy With Modularity for Cleantech EMLA-Driven Heavy-Duty Robotic Manipulator

被引:2
作者
Shahna, Mehdi Heydari [1 ]
Bahari, Mohammad [1 ]
Mattila, Jouni [1 ]
机构
[1] Tampere Univ, Fac Engn & Nat Sci, Tampere 33100, Finland
关键词
Manipulators; Vectors; Electric motors; Fasteners; Force; Torque; Actuators; Uncertainty; Telescopes; Mathematical models; Adaptive control; electromechanical linear actuators; energy conversions; heavy-duty robotic manipulators; robust control; MOTOR; POSITION; SYSTEMS;
D O I
10.1109/TASE.2024.3520638
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
This paper introduces an innovative observer-based modular control strategy in a class of n(alpha) -degree-of-freedom (DoF) fully electrified heavy-duty robotic manipulators (HDRMs) to 1) guarantee robustness in the presence of uncertainties and disturbances, 2) address the complexities arising from several interacting mechanisms, 3) ensure uniformly exponential stability, and 4) enhance overall control performance. To begin, the dynamic model of HDRM actuation systems, which exploits the synergy between cleantech electromechanical linear actuators (EMLAs) and permanent magnet synchronous motors (PMSMs), is investigated. In addition, the reference trajectories of each joint are computed based on direct collocation with B-spline curves to extract the key kinematic and dynamic quantities of HDRMs. To guarantee robust tracking of the computed trajectories by the actual motion states, a novel control methodology, called robust subsystem-based adaptive (RSBA) control, is enhanced through an adaptive state observer. The RSBA control addresses inaccuracies inherent in motion, including modeling errors, non-triangular uncertainties, and both torque and voltage disturbances, to which the EMLA-driven HDRM is susceptible. Furthermore, this approach is presented in a unified generic equation format for all subsystems to mitigate the complexities of the overall control system. By applying the RSBA architecture, the uniformly exponential stability of the EMLA-driven HDRM is proven based on the Lyapunov stability theory. The proposed RSBA control performance is validated through simulations and experiments of the scrutinized PMSM-powered EMLA-actuated mechanisms. Note to Practitioners-Following strict global regulations, such as the 2015 Paris Agreement, there has been significant attention paid to the electrification trend. In this regard, the advancement of zero-emission electromechanical linear actuator technology has played a substantial role in developing fully electrified HDRMs. However, these systems are highly nonlinear and complex, comprising several interacting components, such as electric motors, reduction gearboxes, screw mechanisms, and load-bearing structures. Each of these components is prone to adverse effects arising from inaccuracies in modeling equations, sensor readings, and torque or voltage disturbances. As a result, achieving high-performance control presents significant challenges for engineers and necessitates computationally intensive approaches in practice. This paper presents a subsystem-based approach, enhanced by a robust state observer, to 1) mitigate the impact of uncertainties and disturbances substantially, 2) alleviate the computational burden and complexity of the targeted system, 3) prove mathematical stability, and 4) offer highly accurate and fast tracking performance. The proposed approach employs the dynamic motion of the studied EMLA-actuated HDRM, decomposing it into distinct subsystems and introducing a unified generic equation control for all subsystems. This modularity feature paves the way for researchers to extend the proposed approach to address other intricate applications.
引用
收藏
页码:10248 / 10273
页数:26
相关论文
共 54 条
[21]  
Hassan W., 2012, Proceedings of the 2012 IEEE 7th International Power Electronics and Motion Control Conference (ECCE 2012), P1027, DOI 10.1109/IPEMC.2012.6258942
[22]  
HOROWITZ C.A., 2016, INT LEGAL MAT, V55, P740
[23]  
Jazar R.N., 2010, Theory of Applied Robotics: Kinematics, Dynamics, and Control, V2nd ed.
[24]   Cooperative adaptive optimal output regulation of nonlinear discrete-time multi-agent systems [J].
Jiang, Yi ;
Fan, Jialu ;
Gao, Weinan ;
Chai, Tianyou ;
Lewis, Frank L. .
AUTOMATICA, 2020, 121
[25]  
Knabe C, 2014, PROCEEDINGS OF THE ASME INTERNATIONAL DESIGN ENGINEERING TECHNICAL CONFERENCES AND COMPUTERS AND INFORMATION IN ENGINEERING CONFERENCE, 2014, VOL 5B
[26]   Subsystem-Based Control With Modularity for Strict-Feedback Form Nonlinear Systems [J].
Koivumaki, Janne ;
Humaloja, Jukka-Pekka ;
Paunonen, Lassi ;
Zhu, Wen-Hong ;
Mattila, Jouni .
IEEE TRANSACTIONS ON AUTOMATIC CONTROL, 2023, 68 (07) :4336-4343
[27]  
Krishnan R., 2017, Permanent Magnet Synchronous and Brushless DC Motor Drives
[28]   PLL Position and Speed Observer With Integrated Current Observer for Sensorless PMSM Drives [J].
Lascu, Cristian ;
Andreescu, Gheorghe-Daniel .
IEEE TRANSACTIONS ON INDUSTRIAL ELECTRONICS, 2020, 67 (07) :5990-5999
[29]   Newton-type algorithms for dynamics-based robot movement optimization [J].
Lee, SH ;
Kim, J ;
Park, FC ;
Kim, M ;
Bobrow, JE .
IEEE TRANSACTIONS ON ROBOTICS, 2005, 21 (04) :657-667
[30]   Automotive Electrification: The Nonhybrid Story [J].
Lequesne, Bruno .
IEEE TRANSACTIONS ON TRANSPORTATION ELECTRIFICATION, 2015, 1 (01) :40-53