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Copula Link-Based Additive Models for Right-Censored Event Time Data
by
Marra, Giampiero
, Radice, Rosalba
in
Additive predictor
/ Additives
/ Algorithms
/ Bivariate survival data
/ Computer simulation
/ Copula
/ Copulas
/ data collection
/ Inference
/ Joint model
/ Link function
/ Links
/ Mathematical models
/ Parameters
/ Property
/ Regression analysis
/ Simulation
/ Simultaneous parameter estimation
/ Spline functions
/ Statistical methods
/ Statistics
/ Survival
/ Theory and Methods
2020
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Copula Link-Based Additive Models for Right-Censored Event Time Data
by
Marra, Giampiero
, Radice, Rosalba
in
Additive predictor
/ Additives
/ Algorithms
/ Bivariate survival data
/ Computer simulation
/ Copula
/ Copulas
/ data collection
/ Inference
/ Joint model
/ Link function
/ Links
/ Mathematical models
/ Parameters
/ Property
/ Regression analysis
/ Simulation
/ Simultaneous parameter estimation
/ Spline functions
/ Statistical methods
/ Statistics
/ Survival
/ Theory and Methods
2020
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Do you wish to request the book?
Copula Link-Based Additive Models for Right-Censored Event Time Data
by
Marra, Giampiero
, Radice, Rosalba
in
Additive predictor
/ Additives
/ Algorithms
/ Bivariate survival data
/ Computer simulation
/ Copula
/ Copulas
/ data collection
/ Inference
/ Joint model
/ Link function
/ Links
/ Mathematical models
/ Parameters
/ Property
/ Regression analysis
/ Simulation
/ Simultaneous parameter estimation
/ Spline functions
/ Statistical methods
/ Statistics
/ Survival
/ Theory and Methods
2020
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Copula Link-Based Additive Models for Right-Censored Event Time Data
Journal Article
Copula Link-Based Additive Models for Right-Censored Event Time Data
2020
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Overview
This article proposes an approach to estimate and make inference on the parameters of copula link-based survival models. The methodology allows for the margins to be specified using flexible parametric formulations for time-to-event data, the baseline survival functions to be modeled using monotonic splines, and each parameter of the assumed joint survival distribution to depend on an additive predictor incorporating several types of covariate effects. All the model's coefficients as well as the smoothing parameters associated with the relevant components in the additive predictors are estimated using a carefully structured efficient and stable penalized likelihood algorithm. Some theoretical properties are also discussed. The proposed modeling framework is evaluated in a simulation study and illustrated using a real dataset. The relevant numerical computations can be easily carried out using the freely available GJRM R package.
Supplementary materials
for this article are available online.
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