Tail dependence and conditional tail dependence functions describe, respectively, the tail probabilities and conditional tail probabilities of a copula at various relative scales. The properties as well as the interplay of these two functions are established based upon their homogeneous structures. The extremal dependence of a copula, as described by its extreme value copulas, is shown to be completely determined by its tail dependence functions. For a vine copula built from a set of bivariate copulas, its tail dependence function can be expressed recursively by the tail dependence and conditional tail dependence functions of lower-dimensional margins. The effect of tail dependence of bivariate linking copulas on that of a vine copula is al...
In order to characterize the dependence of extreme risk, the concept of tail dependence for bivariat...
As mentioned in the course last week Venter (2003) suggested nice functions to illustrate tail depen...
Copula functions have been widely used in actuarial science, finance and econometrics. Though multiv...
Tail dependence and conditional tail dependence functions describe, respectively, the tail probabili...
AbstractTail dependence and conditional tail dependence functions describe, respectively, the tail p...
AbstractTail dependence and conditional tail dependence functions describe, respectively, the tail p...
Dependence Modeling with Copulas covers the substantial advances that have taken place in the field ...
Copulas are important models that allow to capture the dependence among variables. There are many ty...
We present some known and novel aspects about bivariate copulas with prescribed diagonal section by ...
It has been shown that vine copulas constructed from bivariate t copulas can provide good fits to mu...
Copula functions have been widely used in actuarial science, finance and econometrics. Though multiv...
The aim of this paper is to give a measure of the tail dependence for ndimensional Archimedean copu...
This paper studies the general multivariate dependence and tail dependence of a random vector. We an...
Vine copulas are a type of multivariate dependence model, composed of a collection of bivariate copu...
In this dissertation we propose factor copula models where dependence is modeled via one or several ...
In order to characterize the dependence of extreme risk, the concept of tail dependence for bivariat...
As mentioned in the course last week Venter (2003) suggested nice functions to illustrate tail depen...
Copula functions have been widely used in actuarial science, finance and econometrics. Though multiv...
Tail dependence and conditional tail dependence functions describe, respectively, the tail probabili...
AbstractTail dependence and conditional tail dependence functions describe, respectively, the tail p...
AbstractTail dependence and conditional tail dependence functions describe, respectively, the tail p...
Dependence Modeling with Copulas covers the substantial advances that have taken place in the field ...
Copulas are important models that allow to capture the dependence among variables. There are many ty...
We present some known and novel aspects about bivariate copulas with prescribed diagonal section by ...
It has been shown that vine copulas constructed from bivariate t copulas can provide good fits to mu...
Copula functions have been widely used in actuarial science, finance and econometrics. Though multiv...
The aim of this paper is to give a measure of the tail dependence for ndimensional Archimedean copu...
This paper studies the general multivariate dependence and tail dependence of a random vector. We an...
Vine copulas are a type of multivariate dependence model, composed of a collection of bivariate copu...
In this dissertation we propose factor copula models where dependence is modeled via one or several ...
In order to characterize the dependence of extreme risk, the concept of tail dependence for bivariat...
As mentioned in the course last week Venter (2003) suggested nice functions to illustrate tail depen...
Copula functions have been widely used in actuarial science, finance and econometrics. Though multiv...