Abstract

2000;11:561-570), and a non-targeted G-computation estimator (Robins JM. A new approach to causal inference in mortality studies with sustained exposure periods - application to control of the healthy worker survivor effect. Math Modell. 1986;7:1393-1512.). The comparative performance of these estimators is assessed in a simulation study. The use of the projected TMLE estimator is illustrated in a secondary data analysis for the Sequenced Treatment Alternatives to Relieve Depression (STAR*D) trial where effect modifiers are subject to missing at random.

Highlights

  • In social and health sciences, research questions often involve systematic comparison of the effectiveness of different longitudinal exposures or treatment strategies on an outcome of interest

  • This paper aims to fill these gaps in the literature by establishing the efficiency theory for CHA-Marginal Structural Models (MSMs) and providing substitution-based, semi-parametric efficient and robust estimators

  • We studied causal effect modification by a counterfactual modifier

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Summary

Introduction

In social and health sciences, research questions often involve systematic comparison of the effectiveness of different longitudinal exposures or treatment strategies on an outcome of interest. Consider a study where individuals are followed over time. In addition to their baseline covariates, we record their time-varying treatments, time-varying covariates, and the outcomes of interest. Time-varying confounding is ubiquitous in these settings: the treatment of interest depends on past covariates and in turn affects future covariates. Marginal Structural Models (MSMs), introduced by [4], are well-established and widely used tools to address the problem of time-varying confounding. These models estimate the marginal expectation of an intervention-specific counterfactual outcome, i.e. the mean outcome of a subject in an ideal experiment where he/she was assigned to follow a given intervention

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