Literature DB >> 30576419

The Implications of Using Lagged and Baseline Exposure Terms in Longitudinal Causal and Regression Models.

Mohammad Ali Mansournia1, Ashley I Naimi2, Sander Greenland3,4.   

Abstract

There are now many published applications of causal (structural) models for estimating effects of time-varying exposures in the presence of confounding by earlier exposures and confounders affected by earlier exposures. Results from these models can be highly sensitive to inclusion of lagged and baseline exposure terms for different visits. This sensitivity is often overlooked in practice; moreover, results from these models are not directly comparable to results from conventional time-dependent regression models, because the latter do not estimate the same causal parameter even when no bias is present. We thus explore the implications of including lagged and baseline exposure terms in causal and regression models, using a public data set (Caerphilly Heart Disease Study in the United Kingdom, 1979-1998) relating smoking to cardiovascular outcomes.
© The Author(s) 2019. Published by Oxford University Press on behalf of the Johns Hopkins Bloomberg School of Public Health. All rights reserved. For permissions, please e-mail: journals.permissions@oup.com.

Keywords:  bias; causal inference; epidemiologic methods; exposure terms; modeling; regression; specification error

Mesh:

Year:  2019        PMID: 30576419      PMCID: PMC8045477          DOI: 10.1093/aje/kwy273

Source DB:  PubMed          Journal:  Am J Epidemiol        ISSN: 0002-9262            Impact factor:   4.897


  20 in total

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8.  G-estimation of causal effects: isolated systolic hypertension and cardiovascular death in the Framingham Heart Study.

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Journal:  Am J Epidemiol       Date:  1998-08-15       Impact factor: 4.897

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4.  A CHecklist for statistical Assessment of Medical Papers (the CHAMP statement): explanation and elaboration.

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5.  Longitudinal causal effect of modified creatinine index on all-cause mortality in patients with end-stage renal disease: Accounting for time-varying confounders using G-estimation.

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