4.6 Article

Network Structure Learning Under Uncertain Interventions

期刊

JOURNAL OF THE AMERICAN STATISTICAL ASSOCIATION
卷 118, 期 543, 页码 2117-2128

出版社

TAYLOR & FRANCIS INC
DOI: 10.1080/01621459.2022.2037430

关键词

DAG-Wishart prior; Directed acyclic graph; Interventional data; Target discovery

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Gaussian Directed Acyclic Graphs provide a powerful tool for learning the network of dependencies among variables. However, the ability to identify causal relations with observational data is limited. In contexts with heterogeneous settings and exogenous interventions, intervention data can improve the structure learning process. This paper proposes a Bayesian method for learning dependence structures and intervention targets from data subject to interventions on unknown variables of the system.
Gaussian Directed Acyclic Graphs (DAGs) represent a powerful tool for learning the network of dependencies among variables, a task which is of primary interest in many fields and specifically in biology. Different DAGs may encode equivalent conditional independence structures, implying limited ability, with observational data, to identify causal relations. In many contexts however, measurements are collected under heterogeneous settings where variables are subject to exogenous interventions. Interventional data can improve the structure learning process whenever the targets of an intervention are known. However, these are often uncertain or completely unknown, as in the context of drug target discovery. We propose a Bayesian method for learning dependence structures and intervention targets from data subject to interventions on unknown variables of the system. Selected features of our approach include a DAG-Wishart prior on the DAG parameters, and the use of variable selection priors to express uncertainty on the targets. We provide theoretical results on the correct asymptotic identification of intervention targets and derive sufficient conditions for Bayes factor and posterior ratio consistency of the graph structure. Our method is applied in simulations and real-data world settings, to analyze perturbed protein data and assess antiepileptic drug therapies. Details of the MCMC algorithm and proofs of propositions are provided in the , together with more extensive results on simulations and applied studies. for this article are available online.

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