Instrumental Variable Estimation of Average Partial Causal Effects
Yuta Kawakami, Manabu Kuroki, Jin Tian
摘要
Instrumental variable (IV) analysis is a powerful tool widely used to elucidate causal relationships. We study the problem of estimating the average partial causal effect (APCE) of a continuous treatment in an IV setting. Specifically, we develop new methods for estimating APCE based on a recent identification condition via an integral equation. We develop two families of methods, nonparametric and parametric -the former uses the Picard iteration to solve the integral equation; the latter parameterizes APCE using a linear basis function model. We analyze the statistical and computational properties of the proposed APCE estimators and illustrate them on synthetic and real-world data.
问问这篇 Paper
智能体会读完全文。
Lune 把这篇 Paper 索引到了每一个公式,引用它的顶会 Paper 也一样。你提问,回答直接引用原文。
引用它的顶会 Paper1
问问它们各自怎么用它它引用的顶会 Paper1
相关 Paper
- A Class of Algorithms for General Instrumental Variable ModelsNiki Kilbertus, Matt J. Kusner, Ricardo SilvaNeurIPS 2020 · 被引用 41 次
- Causal Inference with Conditional Instruments Using Deep Generative ModelsDebo Cheng, Ziqi Xu, Jiuyong Li, Lin Liu 等AAAI 2023 · 被引用 24 次
- Partial Identification of Treatment Effects with Implicit Generative ModelsVahid Balazadeh Meresht, Vasilis Syrgkanis, Rahul G. KrishnanNeurIPS 2022 · 被引用 25 次
- Conditional Common Entropy for Instrumental Variable Testing and Partial IdentificationZiwei Jiang, Murat KocaogluICML 2024 · 被引用 3 次
- Meta-Learners for Partially-Identified Treatment Effects Across Multiple EnvironmentsJonas Schweisthal, Dennis Frauen, Mihaela van der Schaar, Stefan FeuerriegelICML 2024 · 被引用 10 次
