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Learning Personalized Models with Clustered System Identification
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We address the problem of learning linear system models from observing multiple trajectories from different system dynamics. This framework encompasses a collaborative scenario where several systems seeking to estimate their dynamics are partitioned into clusters according to their system similarity. Thus, the systems within the same cluster can benefit from the observations made by the others. Considering this framework, we present an algorithm where each system alternately estimates its cluster identity and performs an estimation of its dynamics. This is then aggregated to update the model of each cluster. We show that under mild assumptions, our algorithm correctly estimates the cluster identities and achieves an approximate sample complexity that scales inversely with the number of systems in the cluster, thus facilitating a more efficient and personalized system identification process.
Forward citations
Cited by 2 Pith papers
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Learning clusters of partially observed linear dynamical systems
A clustering-then-refinement algorithm learns clusters of linear systems from many short trajectories, with a 1/sqrt(NT) error trade-off and finite-sample guarantees.
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Redefining Clustered Federated Learning for System Identification: The Path of ClusterCraft
IC-SYSID learns stable cluster-specific linear models in federated system identification without prior knowledge of the number of clusters, outperforming C-SYSID in car-fleet experiments.
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