본 연구는 시간 변화 처리 효과 추정을 위한 새로운 종단적 조정 집합 정의를 제안하고, 이를 통해 기존 방법보다 낮은 분산을 가지는 추정량을 도출할 수 있음을 보였다.
Extending previous results, this paper proposes a novel definition of sufficient time-dependent adjustment sets that can yield estimators with lower asymptotic variance compared to existing methods, by exploiting conditional independencies in the causal graph.
逆確率加重法を用いて、時間依存事象の因果推論における一般化ネルソン-アーレン推定量を提案し、その漸近的性質を導出した。
Causal representations that preserve interventional control over a target variable while minimizing information about the input variables.
관찰 데이터에서 혼란 요인과 선택 편향을 동시에 해결하기 위한 순차적 조정 기준(SAC)을 제시하고, 이를 활용한 표적 최소 손실 추정(TMLE) 기반의 순차적 회귀 추정량(TSR)을 개발하였다.
The authors introduce the sequential adjustment criteria (SAC) to recover causal effects in the presence of confounding and attrition bias. They also propose a targeted sequential regression (TSR) estimator that is multiply robust under certain conditions.
The core message of this article is that missing data problems can be viewed as a form of causal inference, where the goal is to identify the complete data distribution from the observed data distribution by leveraging graphical representations and counterfactual reasoning.
This work proposes a comprehensive framework for detecting and measuring confounding effects among variables, including separating observed and unobserved confounding, and assessing the relative strengths of confounding between different variable sets. The framework leverages data from multiple contexts where causal mechanisms of variables have shifted.
A novel GNN-driven instrumental variable approach, CgNN, that leverages network structure to mitigate hidden confounder bias and accurately estimate main, peer, and total causal effects in network data.
The core message of this work is to develop methods for incorporating expert or background knowledge about causal relationships into the analysis of maximal ancestral graphs (MAGs) in order to restrict the Markov equivalence class and improve causal identification.