Identification and Estimation for Nonignorable Missing Data: A Data Fusion Approach
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Abstract (arXiv)
We consider the task of identifying and estimating a parameter of interest in settings where data is missing not at random (MNAR). In general, such parameters are not identified without strong assumptions on the missing data model. In this paper, we take an alternative approach and introduce a method inspired by data fusion, where information in an MNAR dataset is augmented by information in an auxiliary dataset subject to missingness at random (MAR). We show that even if the parameter of interest cannot be identified given either dataset alone, it can be identified given pooled data, under two complementary sets of assumptions. We derive an inverse probability weighted (IPW) estimator for identified parameters, and evaluate the performance of our estimation strategies via simulation studies, and a data application.
Key facts. Cited by 1 paper in the map (data through 7 Oct 2026). Builds on 9 of its 32 references that are in the map. First posted on arXiv 15 Nov 2023.
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9 of 32 references.
References · 9
- 2020On the role of surrogates in the efficient estimation of treatment effects with limited outcome datacited by 36
- 2020Using Experiments to Correct for Selection in Observational Studiescited by 28
- 2022Long-term Causal Inference Under Persistent Confounding via Data Combinationcited by 27
- 2020Full Law Identification In Graphical Models Of Missing Data: Completeness Resultscited by 26
- 2016Estimating Treatment Effects using Multiple Surrogates: The Role of the Surrogate Score and the Surrogate Indexcited by 12
- 2019Semiparametric Inference for Non-monotone Missing-Not-at-Random Data: the No Self-Censoring Modelcited by 12
- 2013Stratified Graphical Models - Context-Specific Independence in Graphical Modelscited by 7
- 2016Itemwise conditionally independent nonresponse modeling for incomplete multivariate datacited by 6
- 2016Discrete Choice Models for Nonmonotone Nonignorable Missing Data: Identification and Inferencecited by 5
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