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Title: Flexible parametric model for survival data subject to dependent censoring Authors:  Negera Wakgari Deresa - KU Leuven (Belgium) [presenting]
Ingrid Van Keilegom - KU Leuven (Belgium)
Abstract: When modeling survival data, it is common to assume that the (log-transformed) survival time ($T$) is conditionally independent of the (log-transformed) censoring time ($C$) given a set of covariates. There are numerous situations in which this assumption is in doubt, and a number of correction procedures have been developed for different models. However, in most cases, some prior knowledge about the association between $T$ and $C$ is required. When neither prior knowledge nor auxiliary information is available, the application of many existing methods turns out to be limited. We develop a flexible parametric model to estimate the association between $T$ and $C$, without any additional information. We show that the association between $T$ and $C$ is identifiable. The performance of the proposed method is investigated both asymptotically and through finite sample simulations. We also develop a diagnostic plot approach to assess the quality of the fitted model. Finally, the approach is illustrated on real data coming from a study on liver transplantations.