AbstractIn the class of bivariate extreme value copulas, an upper bound is calculated for the measure of non-exchangeability μ∞ based on the L∞-norm distance between a copula C and its transpose Ct(x,y)=C(y,x). Copulas that are maximally non-exchangeable with respect to μ∞ are also determined. Moreover, similar upper bounds are given, respectively, for the class of all EV copulas having a fixed upper tail dependence coefficient and for the larger class of Archimax copulas
In environmental applications, the estimation of the structural risk is fundamental. Beside the know...
Being the limits of copulas of componentwise maxima in independent random samples, extreme-value cop...
Starting from the characterization of extreme-value copulas based on max-stability, large-sample tes...
AbstractIn the class of bivariate extreme value copulas, an upper bound is calculated for the measur...
When studying the dependence structure of multivariate random vectors, the copula is crucial. A copu...
summary:The class of componentwise concave copulas is considered, with particular emphasis on its cl...
Extreme value copulas are the limiting copulas of component-wise maxima. A bivariate extreme value c...
A number of existing results in the field of multivariate extreme value theory are presented, such a...
Consider a continuous random pair (X,Y) whose dependence is char-acterized by an extreme-value copul...
The extremal dependence behavior of t copulas is examined and their extreme value limiting copulas, ...
Whenever multivariate data has to be modelled, a copula approach naturally comes into play. As a dis...
This M.Sc. thesis contributes to the use of Archimax copulas to model bivariate extremes. After a re...
AbstractA new class of tests of extreme-value dependence for bivariate copulas is proposed. It is ba...
A bivariate extreme-value copula is characterized by a function of one variable, called a Pickands d...
In this article, we defined and studied a new distribution for modeling extreme value. Some of its m...
In environmental applications, the estimation of the structural risk is fundamental. Beside the know...
Being the limits of copulas of componentwise maxima in independent random samples, extreme-value cop...
Starting from the characterization of extreme-value copulas based on max-stability, large-sample tes...
AbstractIn the class of bivariate extreme value copulas, an upper bound is calculated for the measur...
When studying the dependence structure of multivariate random vectors, the copula is crucial. A copu...
summary:The class of componentwise concave copulas is considered, with particular emphasis on its cl...
Extreme value copulas are the limiting copulas of component-wise maxima. A bivariate extreme value c...
A number of existing results in the field of multivariate extreme value theory are presented, such a...
Consider a continuous random pair (X,Y) whose dependence is char-acterized by an extreme-value copul...
The extremal dependence behavior of t copulas is examined and their extreme value limiting copulas, ...
Whenever multivariate data has to be modelled, a copula approach naturally comes into play. As a dis...
This M.Sc. thesis contributes to the use of Archimax copulas to model bivariate extremes. After a re...
AbstractA new class of tests of extreme-value dependence for bivariate copulas is proposed. It is ba...
A bivariate extreme-value copula is characterized by a function of one variable, called a Pickands d...
In this article, we defined and studied a new distribution for modeling extreme value. Some of its m...
In environmental applications, the estimation of the structural risk is fundamental. Beside the know...
Being the limits of copulas of componentwise maxima in independent random samples, extreme-value cop...
Starting from the characterization of extreme-value copulas based on max-stability, large-sample tes...