Correlated survival times can be modelled by introducing a random effect, or frailty component, into the hazard function. For multivariate survival data we extend a non-PH model, the generalized time-dependent logistic survival model, to include random effects. The hierarchical-likelihood procedure, which obviates the need for marginalization over the random effect distribution, is derived for this extended model and its properties discussed. The extended model leads to a robust estimation result for the regression parameters against the mis-specification of the form of the basic hazard function or frailty distribution compared to PH-based alternatives. The proposed method is illustrated by two practical examples and a simulation study whic...
Non-PH parametric survival modelling is developed within the frame- work of the multiple logistic fu...
Non-PH parametric survival modelling is developed within the framework of the mul tiple logistic fun...
For certain life cycle events a non-susceptible fraction of subjects will never undergo the event. I...
peer-reviewedCorrelated survival times can be modelled by introducing a random effect, or frailty c...
Correlated survival times may be modelled by introducing a random effect, or frailty, component into...
peer-reviewedCorrelated survival times may be modelled by introducing a random effect, or frailty, ...
peer-reviewedIn the survival analysis literature, the standard model for data analysis is the semi-...
We generalize the previously developed Non-PH CTDL-Gamma and the PH Weibull-Gamma frailty models to ...
In survival analysis recurrent event times are often observed on the same subject. These event times...
The frailty model is a random effect survival model, which allows for unobserved heterogeneity or fo...
The hazard function plays a central role in survival analysis. In a homogeneous population, the dist...
Frequently in the analysis of survival data, survival times within the same group are correlated due...
This book provides a groundbreaking introduction to the likelihood inference for correlated survival...
A key assumption of the popular Cox model is that the observations in the study are statistically in...
In survival analysis, it�s known a hazard function. It�s a risk or rate of an individual get an ...
Non-PH parametric survival modelling is developed within the frame- work of the multiple logistic fu...
Non-PH parametric survival modelling is developed within the framework of the mul tiple logistic fun...
For certain life cycle events a non-susceptible fraction of subjects will never undergo the event. I...
peer-reviewedCorrelated survival times can be modelled by introducing a random effect, or frailty c...
Correlated survival times may be modelled by introducing a random effect, or frailty, component into...
peer-reviewedCorrelated survival times may be modelled by introducing a random effect, or frailty, ...
peer-reviewedIn the survival analysis literature, the standard model for data analysis is the semi-...
We generalize the previously developed Non-PH CTDL-Gamma and the PH Weibull-Gamma frailty models to ...
In survival analysis recurrent event times are often observed on the same subject. These event times...
The frailty model is a random effect survival model, which allows for unobserved heterogeneity or fo...
The hazard function plays a central role in survival analysis. In a homogeneous population, the dist...
Frequently in the analysis of survival data, survival times within the same group are correlated due...
This book provides a groundbreaking introduction to the likelihood inference for correlated survival...
A key assumption of the popular Cox model is that the observations in the study are statistically in...
In survival analysis, it�s known a hazard function. It�s a risk or rate of an individual get an ...
Non-PH parametric survival modelling is developed within the frame- work of the multiple logistic fu...
Non-PH parametric survival modelling is developed within the framework of the mul tiple logistic fun...
For certain life cycle events a non-susceptible fraction of subjects will never undergo the event. I...