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Speed consensus control for a parallel six-wheel-legged robot on uneven terrain.
Liang Wang1, Tao Lei1, Jinge Si1
1Key Laboratory of Intelligent Control and Decision of Complex Systems, School of Automation, Beijing Institute of Technology, Beijing 100081, China; Key Laboratory of Servo Motion System Drive and Control, Ministry of Industry and Information Technology, School of Automation, Beijing Institute of Technology, Beijing 100081, China.
This study introduces a novel speed consensus control (SCC) method for wheel-legged robots. The approach enhances driving smoothness over uneven terrain by integrating distributed consensus algorithms (DCA) and linear active disturbance rejection control (LADRC).
Area of Science:
- Robotics
- Control Systems
- Mechatronics
Background:
- Wheel-legged robots face challenges with uneven terrain due to speed inconsistencies and environmental disturbances.
- These disturbances can reduce driving smoothness and lead to operational failures.
Purpose of the Study:
- To propose a novel speed consensus control (SCC) method for improving the traversal of uneven terrain by wheel-legged robots.
- To enhance driving smoothness and robustness against disturbances.
Main Methods:
- A distributed consensus algorithm (DCA) was used to achieve speed consensus among the robot's body and wheels, treating them as a multi-agent system.
- Linear active disturbance rejection control (LADRC) was applied to mitigate model uncertainties and environmental disturbances, ensuring precise tracking of desired wheel speeds.
Main Results:
- The combined DCA and LADRC method effectively enhanced the smoothness of wheel-legged robot traversal over uneven terrain.
- Simulations and experiments on the BIT-NAZAII robot validated the proposed control strategy's performance.
Conclusions:
- The proposed SCC method, integrating DCA and LADRC, offers a robust solution for smooth and stable locomotion of wheel-legged robots on challenging terrains.
- This approach significantly improves the robot's ability to handle environmental uncertainties and model variations.
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