4.6 Article

Adaptive Synchronization Sliding Mode Control for an Uncertain Dual-Arm Robot with Unknown Control Direction

Journal

APPLIED SCIENCES-BASEL
Volume 13, Issue 13, Pages -

Publisher

MDPI
DOI: 10.3390/app13137423

Keywords

dual-arm manipulator; unknown control directions; adaptive synchronization sliding mode control; Nussbaum gain function; Lyapunov stability theory

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An adaptive synchronization sliding mode control is proposed in this paper to deal with parameter variations, external disturbance, and unknown control directions in a dual-arm robot. The control utilizes cross-coupling error and sliding mode control to ensure position synchronization of the dual-arm manipulator. An extended state observer is employed to handle the lumped uncertainties caused by the mentioned factors, enhancing the stability of the controlled system. Additionally, a Nussbaum gain function is integrated to address the issue of unknown control direction. Lyapunov stability theory is used to demonstrate the stability of the controlled system. Simulations in MATLAB Simulink are conducted using a dual 3-DOF manipulator system to validate the effectiveness of the proposed control.
In this paper, an adaptive synchronization sliding mode control is proposed for a dual-arm robot against parameter variations, external disturbance, and unknown control directions. The proposed control is designed by using cross-coupling error and sliding mode control to guarantee the position synchronization of the dual-arm manipulator. The control objective of the proposed control is to synchronize the movement of both arms beside the trajectory tracking issue. In order to manage the lumped uncertainties caused by the parameter variations, external disturbance, and unknown control directions, an extended state observer is used in the proposed control. It enhances the stability of the controlled system against uncertainties. Additionally, a Nussbaum gain function is integrated into the control algorithm to deal with the issue of unknown control direction. Lyapunov stability theory is used to demonstrate the stability of the controlled system. Finally, some simulations are implemented in MATLAB Simulink with a dual 3-DOF manipulator system. The results of the proposed control are compared to other controllers to verify its effectiveness.

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