Safety-Critical Control for Nonholonomic Tractor-Trailer Systems Using Control Barrier Functions and Differential Flatness

This paper presents a safety-critical control method for nonholonomic tractor-trailer systems subject to safety constraints and physical constraints. Safety is a fundamental issue in autonomous mobile robot design. To ensure the safety of the tractor-trailer system while achieving the control objectives, hard constraints are integrated into Control Barrier Functions (CBFs) to generate a safe set for the tractor-trailer system to avoid obstacles. Furthermore, CBFs are naturally harmonized with Control Lyapunov Functions (CLFs) to design a desired safe trajectory for the system. We optimize the decay rates of the CBFs and CLFs to mitigate the conflict between CBFs and CLFs and improve the obstacle avoidance performance. The concept of differential flatness is used to design and simplify the controller, which enables the system to track the desired safe trajectory. Finally, the effectiveness of the method is demonstrated through numerical simulations.

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Publication Details

Published
2024-08-04
DOI
https://doi.org/10.1109/icma61710.2024.10633135
Citations
1
Primary Topic
Vehicle Dynamics and Control Systems
Type
article
Field-Weighted Citation Impact
0.20
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article

Safety-Critical Control for Nonholonomic Tractor-Trailer Systems Using Control Barrier Functions and Differential Flatness

Yuyang Cai, Gang Wang, Yunfeng Ji, Zongyu Zuo et al.
1 citations
Vehicle Dynamics and Control Systems
0.20
article

Safety-Critical Control for Nonholonomic Tractor-Trailer Systems Using Control Barrier Functions and Differential Flatness

Yuyang Cai, Gang Wang, Yunfeng Ji, Zongyu Zuo, Peng Li
article en
1 citations

Abstract

This paper presents a safety-critical control method for nonholonomic tractor-trailer systems subject to safety constraints and physical constraints. Safety is a fundamental issue in autonomous mobile robot design. To ensure the safety of the tractor-trailer system while achieving the control objectives, hard constraints are integrated into Control Barrier Functions (CBFs) to generate a safe set for the tractor-trailer system to avoid obstacles. Furthermore, CBFs are naturally harmonized with Control Lyapunov Functions (CLFs) to design a desired safe trajectory for the system. We optimize the decay rates of the CBFs and CLFs to mitigate the conflict between CBFs and CLFs and improve the obstacle avoidance performance. The concept of differential flatness is used to design and simplify the controller, which enables the system to track the desired safe trajectory. Finally, the effectiveness of the method is demonstrated through numerical simulations.

University of Shanghai for Science and Technology (CN), Harbin Institute of Technology (CN), Beihang University (CN)
Affordable and clean energy
Openalex Percentile: Top 52%
Vehicle Dynamics and Control Systems
0.20
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Safety-Critical Control for Nonholonomic Tractor-Trailer Systems Using Control Barrier Functions and Differential Flatness — Yuyang Cai, Gang Wang, et al. · (2024) | TGRS Research Map | TGRS