Game-Theoretic Multi-Agent Control and Network Cost Allocation under Communication Constraints
Feier Lian, Aranya Chakrabortty, Alexandra Duel-Hallen

TL;DR
This paper introduces a game-theoretic framework for multi-agent control under communication constraints, balancing system performance and communication costs, and providing fair cost allocation among agents.
Contribution
It proposes a novel sparsity-constrained game-theoretic approach for multi-agent control that optimizes communication efficiency and fairness.
Findings
Effective trade-off between control performance and communication cost.
Algorithms enable fair cost allocation based on agents' needs.
Numerical results demonstrate economic fairness in power system control.
Abstract
Multi-agent networked linear dynamic systems have attracted attention of researchers in power systems, intelligent transportation, and industrial automation. The agents might cooperatively optimize a global performance objective, resulting in social optimization, or try to satisfy their own selfish objectives using a noncooperative differential game. However, in these solutions, large volumes of data must be sent from system states to possibly distant control inputs, thus resulting in high cost of the underlying communication network. To enable economically-viable communication, a game-theoretic framework is proposed under the \textit{communication cost}, or \textit{sparsity}, constraint, given by the number of communicating state/control input pairs. As this constraint tightens, the system transitions from dense to sparse communication, providing the trade-off between dynamic system…
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Taxonomy
TopicsDistributed Control Multi-Agent Systems · Opinion Dynamics and Social Influence · Neural Networks Stability and Synchronization
