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Nonrepetitive Leader-Follower Formation Tracking for Multiagent Systems With LOS Range and Angle Constraints Using
IEEE Transactions on Cybernetics
|July 12, 2018
Summary
This study introduces a new iterative learning control (ILC) algorithm for multiagent systems facing actuator faults. The novel approach ensures accurate formation tracking and respects constraints, even with unknown system dynamics.
Area of Science:
- Robotics and Control Systems
- Multiagent Systems Engineering
- Fault-Tolerant Control
Background:
- Leader-follower formation tracking is crucial for multiagent systems.
- Actuator faults and system uncertainties pose significant challenges to control.
- Existing iterative learning control (ILC) methods often require identical trajectories, limiting adaptability.
Purpose of the Study:
- To develop a novel ILC algorithm for leader-follower formation tracking in nonlinear multiagent systems with actuator faults.
- To address iteration-dependent reference trajectories and time-varying constraints.
- To handle parametric and nonparametric system uncertainties, including unknown control input gain functions.
Main Methods:
- A novel iterative learning control (ILC) algorithm is proposed.
- The algorithm accommodates iteration-dependent line-of-sight (LOS) range and angle profiles.
- It addresses iteration and time-dependent constraint requirements on tracking errors.
- Parametric and nonparametric system uncertainties are considered.
Main Results:
- The proposed ILC algorithm ensures formation tracking errors converge to zero uniformly over the iteration domain.
- Constraint requirements on LOS range and angle are satisfied without violation.
- The algorithm demonstrates efficacy in handling unknown system dynamics and actuator faults.
Conclusions:
- The developed ILC algorithm effectively solves the leader-follower formation tracking problem for nonlinear multiagent systems with actuator faults.
- It offers enhanced adaptability through iteration-dependent trajectories and robust performance under uncertainties and constraints.
- Numerical simulations validate the algorithm's practical applicability and effectiveness.
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