2013
DOI: 10.1186/1471-2288-13-95
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Empirical study of correlated survival times for recurrent events with proportional hazards margins and the effect of correlation and censoring

Abstract: BackgroundIn longitudinal studies where subjects experience recurrent incidents over a period of time, such as respiratory infections, fever or diarrhea, statistical methods are required to take into account the within-subject correlation.MethodsFor repeated events data with censored failure, the independent increment (AG), marginal (WLW) and conditional (PWP) models are three multiple failure models that generalize Cox’s proportional hazard model. In this paper, we revise the efficiency, accuracy and robustne… Show more

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Cited by 14 publications
(16 citation statements)
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“…Total time models, such as AG, PWP‐CP, WLW, and STC tend to produce larger estimated covariate effects. This may occur because total times within a patient may be highly correlated, resulting in a “carry‐over effect.” Such effects have been previously documented with the WLW model . We also observe that the coefficient estimates under the WLW model are larger than those from other competing models except the coefficient for family history.…”
Section: Analysis Of Cf Registry Datasupporting
confidence: 79%
“…Total time models, such as AG, PWP‐CP, WLW, and STC tend to produce larger estimated covariate effects. This may occur because total times within a patient may be highly correlated, resulting in a “carry‐over effect.” Such effects have been previously documented with the WLW model . We also observe that the coefficient estimates under the WLW model are larger than those from other competing models except the coefficient for family history.…”
Section: Analysis Of Cf Registry Datasupporting
confidence: 79%
“…Discussions of the different approaches for recurrent models can be found in other articles [ 13 , 14 ]. Empirical comparison between different recurrent models suggested that results derived from different models could be substantially different, and the optimal model could depend on the context [ 15 ]. Models for multiple end-points in survival analysis include the bivariate survival model [ 16 ], the marginal model [ 8 ], and random effects/frailty models [ 17 ].…”
Section: Introductionmentioning
confidence: 99%
“…Aside from the definition of the at‐risk variable, the partial likelihood is in this case identical to that of the AG model. Contrary to the AG model, however, trueβ̂ (as well as the event‐specific estimate trueβ̂k) is known to be biased toward zero if unobserved heterogeneity is present . This bias is caused by the conditional risk set definition of the model, which leads to an imbalance of the unmeasured heterogeneity if a treatment effect is present: consider the case where treatment and some other unmeasured covariate like subjects' age increase the risk of events.…”
Section: Methodsmentioning
confidence: 99%