Hi everyone!

This week at the Applied Statistics Workshop we will be welcoming Xiang Zhou, Professor of Government at Harvard University. He will be presenting work entitled  Two residual-based methods to adjust for treatment-induced confounding in causal inference.  Please find the abstract below and on the Applied Stats website here.

 

As usual, we will meet at noon in CGIS Knafel Room 354 and lunch will be provided.  See you all there!


-- Dana Higgins

 


Title:   Two residual-based methods to adjust for treatment-induced confounding in causal inference  


Abstract:  Treatment-induced confounding arises in both causal inference of time-varying treatments and causal mediation analysis where post-treatment variables affect both the mediator and outcome. Existing methods to adjust for treatment-induced confounding include, among others, Robins's structural nest mean model (SNMM) with its g-estimation and marginal structural models (MSM) with inverse probability weighting (IPW). In this talk, I describe two alternative methods, one called "regression-with-residuals" (RWR) and the other called "residual balancing," for estimating the marginal means of potential outcomes. The RWR method is a simple extension of Almirall et al.'s (2010) two-stage estimator for studying effect moderation to the estimation of marginal effects. In special cases, it is equivalent to Vansteelandt's (2009) sequential g-estimator for estimating controlled direct effects. The residual balancing method, on the other hand, can be considered a generalization of Hainmueller's (2012) entropy balancing method to time-varying settings. Numeric simulations show that the residual balancing method tends to be more efficient and more robust than IPW in a variety of settings.