2012
DOI: 10.1016/j.jspi.2011.07.016
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Semiparametric model for recurrent event data with excess zeros and informative censoring

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Cited by 7 publications
(9 citation statements)
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“…It supposes that this dependence is due to unmeasurable variables. Wang et al have included a latent parameter in a proportional model, Sun and Kang in an additive‐multiplicative rate model, and Zhao et al in an additive model that takes into account excess of zero when many patients experience no recurrent events. The coefficients are interpreted conditionally to the latent parameter in these models.…”
Section: Marginal Approachmentioning
confidence: 99%
“…It supposes that this dependence is due to unmeasurable variables. Wang et al have included a latent parameter in a proportional model, Sun and Kang in an additive‐multiplicative rate model, and Zhao et al in an additive model that takes into account excess of zero when many patients experience no recurrent events. The coefficients are interpreted conditionally to the latent parameter in these models.…”
Section: Marginal Approachmentioning
confidence: 99%
“…Second, tradeoffs are usually assessed from traits measured on different individuals within a population, leading to between‐individual variation, and the data generally consist of repeated measures (i.e. recurrent events, Zhao et al 2012) of a set of individuals sampled at different ages, leading to within‐individual variation. As tradeoffs are likely to vary with age and among individuals, both a marked individual heterogeneity and age‐specific changes in individual performance can lead to biased estimates of tradeoffs when not properly corrected for (van de Pol and Verhulst 2006).…”
Section: Distinctions Between Binary Data Bernoulli Distribution Anmentioning
confidence: 99%
“…This "induced-dependent censoring"complicates the statistical modeling of the recurrent event data and may lead to bias with traditional techniques of survival analysis. In order to model the recurrent events data with a possible terminal event, Zhao et al (2012) assume that the event process N i (.) to be a nonstationary Poisson process with an additive rate function:…”
Section: Model Presentationmentioning
confidence: 99%
“…For Model (2.1), regardless the competing risks, generalized estimating equations have been applied to estimate the base line λ 0 (t) and β in Schaubel et al (2006). Also Zhao et al (2012) suppose an alternative semiparametric model for recurrent event data by incorporation a proportion of zero-recurrence subjects into the additive rate model defined in the same way in Eq. 2.2.…”
Section: Divide Above Formula By Hmentioning
confidence: 99%
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