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FedDAG: Federated DAG Structure Learning

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arxiv 2112.03555 v3 pith:CFY5574F submitted 2021-12-07 cs.LG stat.ML

classification cs.LGstat.ML
keywords datastructurelearningfeddagfirstheterogeneityinformationlevel
verification ladder T0 review T1 audit T2 compute T3 formal
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To date, most directed acyclic graphs (DAGs) structure learning approaches require data to be stored in a central server. However, due to the consideration of privacy protection, data owners gradually refuse to share their personalized raw data to avoid private information leakage, making this task more troublesome by cutting off the first step. Thus, a puzzle arises: \textit{how do we discover the underlying DAG structure from decentralized data?} In this paper, focusing on the additive noise models (ANMs) assumption of data generation, we take the first step in developing a gradient-based learning framework named FedDAG, which can learn the DAG structure without directly touching the local data and also can naturally handle the data heterogeneity. Our method benefits from a two-level structure of each local model. The first level structure learns the edges and directions of the graph and communicates with the server to get the model information from other clients during the learning procedure, while the second level structure approximates the mechanisms among variables and personally updates on its own data to accommodate the data heterogeneity. Moreover, FedDAG formulates the overall learning task as a continuous optimization problem by taking advantage of an equality acyclicity constraint, which can be solved by gradient descent methods to boost the searching efficiency. Extensive experiments on both synthetic and real-world datasets verify the efficacy of the proposed method.

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  1. Horizontal and Vertical Federated Causal Structure Learning via Higher-order Cumulants

    cs.LG 2025-07 reject novelty 4.0 of 10

    A federated causal discovery algorithm uses aggregated higher-order cumulants to identify source variables recursively and estimate causal strengths in both horizontal and vertical data partitions.

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