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Model-free adaptive consensus design for a class of unknown heterogeneous nonlinear multi-agent systems with packet
1School of Electrical and Control Engineering, North China University of Technology, Beijing, 100144, People's Republic of China.
This study introduces model-free adaptive consensus protocols for unknown nonlinear multi-agent systems with data dropouts. The novel approach ensures consensus in leaderless and leader-following systems using neighborhood data and a Squeeze Theorem method.
Area of Science:
- Control Systems Engineering
- Networked Systems
- Nonlinear Dynamics
Background:
- Consensus is crucial for coordinated behavior in multi-agent systems.
- Unknown dynamics and random packet dropouts pose significant challenges to achieving consensus.
- Existing model-free adaptive control methods often require more data or complex stability analyses.
Purpose of the Study:
- To develop novel model-free adaptive consensus protocols for unknown heterogeneous nonlinear multi-agent systems.
- To address the challenges posed by random packet dropouts in communication networks.
- To design protocols requiring only local agent input/output data.
Main Methods:
- Dynamic linearization technique for system transformation.
- Data compensation mechanism to handle packet dropouts.
- A Squeeze Theorem-based method for stability analysis, replacing traditional contraction mapping principles.
Main Results:
- Successfully designed model-free adaptive consensus protocols for both leaderless and leader-following scenarios.
- Demonstrated that consensus can be achieved even with random packet dropouts.
- Validated the effectiveness of the Squeeze Theorem-based stability analysis.
Conclusions:
- The proposed model-free adaptive protocols effectively achieve consensus in unknown heterogeneous nonlinear multi-agent systems with random packet dropouts.
- The approach simplifies control design by utilizing only neighborhood data.
- The novel stability analysis method provides a robust theoretical foundation for model-free adaptive control in complex systems.
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