Time-varying exposures and treatments are ubiquitous in epidemiology and medicine. The primary goal of many studies is to determine the joint causal effects of exposures received at different times on some outcome of interest. In recent years, Robins and others developed comprehensive approaches for defining and estimating such causal effects. This formal framework provides insight into the analysis and interpretation of experimental and observational data in general and into dealing with confounding by a variable affected by the study exposure in particular, a problem which can manifest itself in both observational and randomized studies. The application seeks to extend these insights and simplify their application. Regression, broadly understood, is the most common way to analyze data on time-varying exposures in observational studies, and includes methods for dealing with the time varying covariates and correlated outcomes typical in longitudinal studies. In the presence of confounding by a variable affected by exposure regression will sometimes produce misleading or biased estimates on the joint causal effects of exposure received at different times. Nonetheless, there has been little attempt to quantify the extent of the bias. The application's first aim is to quantify the bias in these familiar methods and to learn when it is valid to assign causal interpretation to regression estimates. In the presence of confounding by a variable affected by exposure, Robins' G-estimation approach provides an alternative to familiar methods for analyzing randomized and observational studies which adopts attractive features of both. Nonetheless, it has been little used in applications. The application's second goal is to simplify the application of this approach by developing easy-to-use estimators that are reasonably efficient in common situations and making available software to perform these analyses. Causal interpretation of exposure-outcome associations in observational studies depends on untestable assumptions. The usual conduct of observational studies of time-varying exposures makes some of the commonly made assumptions suspect. The G-estimation approach allows valid estimation of exposure effect under less restrictive and more flexible assumptions. The application's third goal is to extend earlier work showing how to use G-estimation to obtain valid estimates under these more flexible and better justified assumptions.

Agency
National Institute of Health (NIH)
Institute
National Heart, Lung, and Blood Institute (NHLBI)
Type
First Independent Research Support & Transition (FIRST) Awards (R29)
Project #
1R29HL059184-01
Application #
2441290
Study Section
Epidemiology and Disease Control Subcommittee 2 (EDC)
Program Officer
Erickson, Burdette (BUD) W
Project Start
1997-12-15
Project End
2002-11-30
Budget Start
1997-12-15
Budget End
1998-11-30
Support Year
1
Fiscal Year
1998
Total Cost
Indirect Cost
Name
University of Pennsylvania
Department
Internal Medicine/Medicine
Type
Schools of Medicine
DUNS #
042250712
City
Philadelphia
State
PA
Country
United States
Zip Code
19104
Small, Dylan S; Ten Have, Thomas R; Joffe, Marshall M et al. (2006) Random effects logistic models for analysing efficacy of a longitudinal randomized treatment with non-adherence. Stat Med 25:1981-2007
Joffe, Marshall M; Brensinger, Colleen (2003) Weighting in instrumental variables and G-estimation. Stat Med 22:1285-303
Joffe, Marshall M (2003) Invited commentary: screening as a nuisance variable in cancer epidemiology: methodological considerations. Am J Epidemiol 157:962-4
Joffe, Marshall M; Ten Have, Thomas R; Brensinger, Colleen (2003) The compliance score as a regressor in randomized trials. Biostatistics 4:327-40
Joffe, M M; Byrne, C; Colditz, G A (2001) Postmenopausal hormone use, screening, and breast cancer: characterization and control of a bias. Epidemiology 12:429-38
Joffe, M M (2001) Administrative and artificial censoring in censored regression models. Stat Med 20:2287-304
Joffe, M M; Rosenbaum, P R (1999) Invited commentary: propensity scores. Am J Epidemiol 150:327-33