Publication | Closed Access
Time-to-Event Analysis of Longitudinal Follow-up of a Survey: Choice of the Time-scale
973
Citations
33
References
1997
Year
EngineeringLarge-scale Health SurveyProspective Cohort StudyRegression ModelsSurvey (Human Research)Survey DataTemporal DynamicEpidemiologic MethodPublic HealthTime-to-event AnalysisRetrospective Cohort StudyStatisticsBehavioral SciencesHealth PolicyEpidemiological OutcomeSocial ImpactLongitudinal Data AnalysisCohort StudyMarginal Structural ModelsEpidemiologyLongitudinal Follow-upEvent EvaluationTime-varying ConfoundingQuantitative Social Science ResearchSurvey Methodology
Following individuals sampled in a large-scale health survey for disease or death enables assessment of prognostic risk factors, and the proportional hazards regression model is frequently employed for such analyses. The study evaluates the error introduced by using time‑on‑study instead of age as the time‑scale in proportional hazards models. The authors recommend using age as the time‑scale and stratifying by birth cohort, illustrating the approach with examples from NHANES I. They find that age should be used as the time‑scale, provide conditions under which time‑on‑study still yields approximately unbiased coefficients, and note other issues in longitudinal survey analysis.
Following individuals sampled in a large-scale health survey for the development of diseases and/or death offers the opportunity to assess the prognostic significance of various risk factors. The proportional hazards regression model, which allows for the control of covariates, is frequently used for the analysis of such data. The authors discuss the appropriate time-scale for such regression models, and they recommend that age rather than time since the baseline survey (time-on-study) be used. Additionally, with age as the time-scale, control for calendar-period and/or birth cohort effects can be achieved by stratifying the model on birth cohort. Because, as discussed by the authors, many published analyses have used regression models with time-on-study as the time-scale, it is important to assess the magnitude of the error incurred from this type of incorrect modeling. The authors provide simple conditions for when incorrect use of time-on-study as the time-scale will nevertheless yield approximately unbiased proportional hazards regression coefficients. Examples are given using data from the first National Health and Nutrition Examination Survey (NHANES I) Epidemiologic Followup Study. Additional issues concerning the analysis of longitudinal follow-up of survey data are briefly discussed.
| Year | Citations | |
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1989 | 3.6K | |
1997 | 2.9K | |
1983 | 531 | |
1973 | 368 | |
1993 | 354 | |
1993 | 332 | |
1993 | 327 | |
1987 | 313 | |
1986 | 252 | |
1993 | 234 |
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