Concepedia

Concept

marginal structural models

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Propensity Score Causal Inference

1983 - 2000

Propensity score methods provide a scalar balancing score that, when used for matching, stratification, or weighting, aim to remove bias from observed covariates in observational causal analyses. Marginal Structural Models (MSMs) introduced inverse-probability weighting (IPW) to adjust time-varying confounding in longitudinal data and to estimate causal effects without fully specifying the full likelihood. Diagnostics for survival and time-to-event analyses rely on martingale-based residuals and goodness-of-fit assessments to gauge model adequacy, while sensitivity analyses explore robustness to unobserved confounding and model misspecification.

Propensity score methods provide a scalar balancing score that, when used for matching, stratification, or weighting, aim to remove bias from all observed covariates in observational causal analyses [1].

Inverse probability weighting and semiparametric regression enable estimation of causal effects in longitudinal data with missingness or time-varying confounding, without fully specifying the full likelihood [4], [20].

Diagnostics and validation for survival and time-to-event causal analyses rely on martingale-based residuals, goodness-of-fit assessments, and residual plots to check proportional hazards and model adequacy [5], [11], [15].

Sensitivity analyses address robustness to unobserved confounding and model misspecification, illustrating bounds and scenarios under which causal conclusions may change [16], [14], [6].

Longitudinal Propensity-Weighted Causal Inference

2001 - 2007

Stabilized Inverse-Probability Weighting

2008 - 2010

Weighting-Based Marginal Structural Models

2011 - 2017

Dynamic Weighting Marginal Structural Models

2018 - 2024