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Optimal Output Consensus of Heterogeneous Linear Multiagent Systems Over Weight-Unbalanced Directed Networks
This study addresses distributed optimal output consensus for linear multiagent systems. A new controller ensures agent outputs converge to the global optimal solution, even on unbalanced networks.
Area of Science:
- Control Theory
- Networked Systems
- Optimization
Background:
- Multiagent systems face challenges in achieving consensus, especially with heterogeneous agents and complex network topologies.
- Distributed control is crucial for scalability and robustness in networked systems.
- Optimal output consensus requires agents to agree on a common output value that minimizes a global cost function.
Purpose of the Study:
- To investigate the distributed optimal output consensus problem for heterogeneous linear multiagent systems.
- To develop a novel distributed continuous-time state feedback controller for achieving optimal consensus.
- To extend the control strategy to an observer-based output feedback setting.
Main Methods:
- Design of a distributed continuous-time state feedback controller.
- Analysis of system convergence under strong connectivity and strong convexity conditions.
- Extension of the state feedback to an observer-based output feedback controller.
- Mathematical modeling of heterogeneous linear multiagent systems over weight-unbalanced directed networks.
Main Results:
- The proposed controller achieves exponential convergence of agent outputs to the optimal solution of the global cost function.
- The control scheme is effective even for weight-unbalanced directed networks.
- The state feedback control law is successfully extended to an observer-based output feedback setting.
- Demonstration of the proposed control schemes' effectiveness through two illustrative examples.
Conclusions:
- The developed distributed control strategies effectively solve the optimal output consensus problem for heterogeneous linear multiagent systems.
- The controller ensures convergence to the global optimum under specified network and cost function conditions.
- The observer-based extension provides a practical solution for scenarios where states are not directly measurable.
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