Bivariate survival outcomes arise frequently in applied studies where the occurrence of two events of interest are associated. Often the exact event times are unknown due to censoring which can manifest in various forms. A general and flexible copula regression model that can handle bivariate survival data subject to various censoring mechanisms, which include a mixture of uncensored, left-, right-, and interval-censored data, is proposed. The proposal permits to specify all model parameters as flexible functions of covariate effects, flexibly model the baseline survival functions by means of monotonic P-splines, characterise the marginals via transformations of the survival functions which yield, e.g., the proportional hazards and odds mod...
Many multivariate models have been proposed and developed to model high dimensional data when the di...
In multivariate survival analyses, understanding and quantifying the association between survival ti...
This dissertation has three independent parts. The first part studies a variation of the competing r...
Bivariate survival outcomes arise frequently in applied studies where the occurrence of two events o...
Bivariate survival outcomes arise frequently in applied studies where the occurrence of two events o...
This article proposes an approach to estimate and make inference on the parameters of copula link-ba...
Thesis (Ph.D.)--University of Rochester. School of Medicine & Dentistry. Dept. of Biostatistics and ...
In a survival study, it may not be possible to record the exact event time but only that the event h...
Complex survival outcomes, such as multivariate and interval-censored endpoints, are becoming more c...
Multivariate survival data are characterized by the presence of correlation between event times with...
Bivariate, semi-competing risk data are survival endpoints where a terminal event can censor a non-...
The majority of methods available to model survival data only deal with right censoring. However, th...
Time to event data differ from other types of data because they are censored. Most of the related es...
In this dissertation we solve the nonidentifiability problem of Archimedean copula models based on d...
In recent years, the use of copulas has grown rapidly, especially in survivalanalysis. In this paper...
Many multivariate models have been proposed and developed to model high dimensional data when the di...
In multivariate survival analyses, understanding and quantifying the association between survival ti...
This dissertation has three independent parts. The first part studies a variation of the competing r...
Bivariate survival outcomes arise frequently in applied studies where the occurrence of two events o...
Bivariate survival outcomes arise frequently in applied studies where the occurrence of two events o...
This article proposes an approach to estimate and make inference on the parameters of copula link-ba...
Thesis (Ph.D.)--University of Rochester. School of Medicine & Dentistry. Dept. of Biostatistics and ...
In a survival study, it may not be possible to record the exact event time but only that the event h...
Complex survival outcomes, such as multivariate and interval-censored endpoints, are becoming more c...
Multivariate survival data are characterized by the presence of correlation between event times with...
Bivariate, semi-competing risk data are survival endpoints where a terminal event can censor a non-...
The majority of methods available to model survival data only deal with right censoring. However, th...
Time to event data differ from other types of data because they are censored. Most of the related es...
In this dissertation we solve the nonidentifiability problem of Archimedean copula models based on d...
In recent years, the use of copulas has grown rapidly, especially in survivalanalysis. In this paper...
Many multivariate models have been proposed and developed to model high dimensional data when the di...
In multivariate survival analyses, understanding and quantifying the association between survival ti...
This dissertation has three independent parts. The first part studies a variation of the competing r...