Background: An important issue in prediction modeling of multivariate data is the measure of dependence structure. The use of Pearson\u27s correlation as a dependence measure has several pitfalls and hence application of regression prediction models based on this correlation may not be an appropriate methodology. As an alternative, a copula based methodology for prediction modeling and an algorithm to simulate data are proposed. Methods: The method consists of introducing copulas as an alternative to the correlation coefficient commonly used as a measure of dependence. An algorithm based on the marginal distributions of random variables is applied to construct the Archimedean copulas. Monte Carlo simulations are carried out to replicate dat...
In this article, we investigate the dependent relationship between two failure time variables which ...
Capturing complex dependence structures between outcome variables (e.g., study endpoints) is of high...
A copula is a function that joins multivariate distribution functions to their margins (i.e. margin...
<p><b>Copyright information:</b></p><p>Taken from "Copula based prediction models: an application to...
Abstract: In modeling and analyzing multivariate data, the conventionally used measure of dependence...
In 2007 and 2008, underestimation of correlations and risks, as well as the misuse of dependence m...
When two interventions are randomized to multiple sub-clusters within a whole cluster, accounting fo...
Correlations among survival endpoints are important for exploring surrogate endpoints of the true en...
This book introduces readers to advanced statistical methods for analyzing survival data involving c...
Bivariate, semi-competing risk data are survival endpoints where a terminal event can censor a non-...
The primary aim of this thesis is the elucidation of covariate effects on the dependence structure o...
Understanding and quantifying dependence is at the core of all modelling efforts in the areas of ins...
This paper develops a class of parametric models for longitudinal data with non-random drop-outs. Ma...
This paper considers methods for estimating the association between progression-free and overall sur...
Measuring the accuracy of diagnostic tests is crucial in many application areas including medicine a...
In this article, we investigate the dependent relationship between two failure time variables which ...
Capturing complex dependence structures between outcome variables (e.g., study endpoints) is of high...
A copula is a function that joins multivariate distribution functions to their margins (i.e. margin...
<p><b>Copyright information:</b></p><p>Taken from "Copula based prediction models: an application to...
Abstract: In modeling and analyzing multivariate data, the conventionally used measure of dependence...
In 2007 and 2008, underestimation of correlations and risks, as well as the misuse of dependence m...
When two interventions are randomized to multiple sub-clusters within a whole cluster, accounting fo...
Correlations among survival endpoints are important for exploring surrogate endpoints of the true en...
This book introduces readers to advanced statistical methods for analyzing survival data involving c...
Bivariate, semi-competing risk data are survival endpoints where a terminal event can censor a non-...
The primary aim of this thesis is the elucidation of covariate effects on the dependence structure o...
Understanding and quantifying dependence is at the core of all modelling efforts in the areas of ins...
This paper develops a class of parametric models for longitudinal data with non-random drop-outs. Ma...
This paper considers methods for estimating the association between progression-free and overall sur...
Measuring the accuracy of diagnostic tests is crucial in many application areas including medicine a...
In this article, we investigate the dependent relationship between two failure time variables which ...
Capturing complex dependence structures between outcome variables (e.g., study endpoints) is of high...
A copula is a function that joins multivariate distribution functions to their margins (i.e. margin...