Bounded, efficient and doubly robust estimation with inverse weighting
By Zhiqiang Tan. 2010
340 citations recorded by the source corpus.
Subfields: Statistics and Probability
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In Statistics and Probability
- Stefan Wager
- Susan Athey
- José R. Zubizarreta
- Guido W. Imbens
- Kosuke Imai
- Zhiqiang Tan
- Qingyuan Zhao
- David A. Hirshberg
Citations in the corpus
- Approximate residual balancing: debiased inference of average treatment effects in high dimensions (2016, methodology): “Motivated by this setup, there is a large literature on how to adjust for differences in observed features between the treatment and control groups; some popular methods include regression, matching, propensity score weighting and subclassification, as well as doubly-robust combinations thereof (e.g”
- Semiparametric Theory for Causal Mediation Analysis: efficiency bounds, multiple robustness, and sensitivity analysis (2012, methodology): “This result is then combined with the efficient influence function for the functional δe [Robins, Rotnitzky and Zhao (1994), Hahn (1998)] to obtain the efficient influence function for the natural direct and indirect effects on the mean difference scale.”
- Combining Inverse Probability Weighting and Multiple Imputation to Improve Robustness of Estimation (2016, background): “W Iˇ/ j Zº; for more discussions on AIPW estimators and double robustness, please refer to van der Laan & Robins (2003), Bang & Robins (2005), Tsiatis (2006), Qin & Zhang (2007), Cao et al. (2009), Tan (2010), van der Laan and Gruber (2010) and Rotnitzky et al. (2012).”
- Covariate balancing propensity score for a continuous treatment: Application to the efficacy of political advertisements (2018, methodology): “…researchers have proposed methods that estimate propensity scores by optimizing covariate balance [e.g., McCaffrey, Ridgeway and Morral (2004), Tan (2010), Hainmueller (2012), Graham, Pinto and Egel (2012), Imai and Ratkovic (2014), Chan, Yam and Zhang (2016), Zhu, Coffman and Ghosh (2015),…”
- Inverse Probability Tilting for Moment Condition Models with Missing Data (2012, positive): “A leading one, which shares IPT’s local efficiency and double robustness properties, is the augmented inverse probability weighting (AIPW) estimator introduced byRobins, Rotnitzky and Zhao (1994).2 We characterize theN−1 order asymptotic bias of IPT and a class of AIPW estimators under conditions wh”
- Multiply Robust Estimation in Regression Analysis With Missing Data (2014, methodology): “Refer to, for example, Tan (2006, 2008, 2010), Cao, Tsiatis, and Davidian (2009), Tsiatis, Davidian, and Cao (2011), Han (2012), and Rotnitzky et al. (2012).”
- A GENERAL DOUBLE ROBUSTNESS RESULT FOR ESTIMATING AVERAGE TREATMENT EFFECTS (2014, background): “In particular, Cao, Tsiatis, and Davidian (2009) and Tan (2010) provided new estimators with increased efficiency and improved robustness against very small values of the propensity score.”
- Regularized calibrated estimation of propensity scores with model misspecification and high-dimensional data (2017, methodology): “…and sometimes independently (re)derived, in various contexts of causal inference, missing-data problems and survey sampling (e.g., Folsom, 1991; Tan, 2010; Graham et al., 2012; Hainmueller, 2012; Imai & Ratkovic, 2014; Kim & Haziza, 2014; Vermeulen & Vansteelandt, 2015; Chan et al., 2016; Yiu…”
- Globally efficient non-parametric inference of average treatment effects by empirical balancing calibration weighting (2015, positive): “Many recent methods focus on improving covariate balance within the propensity score and outcome regression frameworks (Qin and Zhang, 2007; Tan, 2010; Chan, 2012; Graham et al., 2012; Vansteelandt et al., 2012; Han and Wang, 2013; Chan and Yam, 2014).”
- Estimation of causal effects with multiple treatments: a review and new ideas (2017, background): “These include a doubly robust approach (Tan, 2010), a covariate balancing propensity score (Imai and Ratkovic, 2014), and generalized boosted models (McCaffrey, Ridgeway and Morral, 2004; McCaffrey et al.”
- Robust Inference on Average Treatment Effects with Possibly More Covariates than Observations (2013, positive): “where p0({xi ′γ∗ t }NT ) = 1 − ∑ t∈NT p̂t({x ∗ i ′γ∗ t }NT ) and the first inequality is also due to Tanabe and Sagae (1992). These results imply that v′ iH({xi γt}NT )vi ≥ (pmin/Ap)v iITvi = (pmin/Ap)‖vi‖(2)2 and therefore”
- Bias-Reduced Doubly Robust Estimation (2015, methodology): “In that sense, it differs from the various other targeted proposals that have been made over recent years (Cao, Tsiatis, and Davidian 2009; Tan 2010; van der Laan and Gruber 2010; Tsiatis, Davidian, and Cao 2011; van der Laan and Rose 2011; Rotnitzky et al. 2012; van der Laan 2014), some of which…”
- Model-assisted inference for treatment effects using regularized calibrated estimation with high-dimensional data (2018, background): “(7) See Kang and Schafer (2007) and Tan (2010) for reviews in low-dimensional settings.”