Abstract
The utilization of Dielectric Elastomer Actuators (DEAs) in soft robotics is becoming increasingly popular due to their distinctive properties. However, controlling these actuators is challenging due to their nonlinear nature. This study addresses precise control of DEAs while minimizing nonlinear effects over a wide frequency range using a Sliding Mode Control (SMC) scheme. Traditional SMC approaches face two main issues: they do not ensure finite-time convergence during the sliding phase and compromise tracking accuracy due to approximations used to reduce chattering. This work presents a non-singular terminal sliding mode control combined with an enhanced boundary layer switching function to improve precision and finite-time stability. Using stability analysis, extensive MATLAB/SIMULINK simulations, and experimental validation on a conical DEA across diverse reference trajectories and its resilience against uncertainties, the proposed scheme demonstrates superior performance in trajectory tracking compared to PID-based and conventional SMC schemes. The results highlight the scheme’s effectiveness in high-frequency trajectory tracking and its robustness to possible uncertainties and disturbances, offering a robust theoretical framework for dielectric elastomer actuator control and a promising approach for advancing soft robotic technologies.
Original language | English |
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Article number | 103336 |
Number of pages | 13 |
Journal | Mechatronics |
Volume | 109 |
Early online date | 8 May 2025 |
DOIs | |
Publication status | E-pub ahead of print - 8 May 2025 |
Data Availability Statement
Data will be made available on request.Funding
This work was supported in part by the Natural Science Foundation of Shanghai under Grant 23ZR1435500, and in part by the National Natural Science Foundation of China under Grant 52275024.
Funders | Funder number |
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Natural Science Foundation of Shanghai | 23ZR1435500 |
National Natural Science Foundation of China | 52275024 |
Keywords
- Dielectric elastomer actuators
- Sliding mode control
- Finite-time stability
- Non-singular terminal sliding variables
- Precise tracking