The tail correlation function (TCF) is a popular bivariate extremal dependence measure to summarize data in the domain of attraction of a max-stable process. For the class of TCFs, being largely unexplored so far, several aspects are contributed: (i) generalization of some mixing max-stable processes (ii) transfer of two geostatistical construction principles to max-stable processes, including the turning bands operator (iii) identification of subclasses of TCFs, including M3 processes based on radial monotone shapes (iv) recovery of subclasses of max-stable processes from TCFs (v) parametric classes (iv) diversity of max-stable processes sharing an identical TCF. We conclude that caution should be exercised when using TCFs for statistical ...
Assessing dependence within co-movements of financial instruments has been of much interest in risk ...
Several objects in the Extremes literature are special instances of max-stable random sup-measures. ...
Quantifying tail dependence is an important issue in insurance and risk management. The prevalent ta...
The tail correlation function (TCF) is a popular bivariate extremal dependence measure to summarize ...
Max-stable processes provide a natural framework to model spatial extremal scenarios. Appropriate s...
For a stochastic process {Xt}t∈T with identical one-dimensional margins and upper endpoint τup its t...
The extremal coefficient function (ECF) of a max-stable process X on some index set T assigns to eac...
Max-stable processes are widely used to model spatial extremes. These processes exhibit asymptotic d...
This dissertation consists of results in two distinct areas of probability theory. One is the extrem...
We establish functional central limit theorems for a broad class of dependent, heterogeneous tail ar...
The extremal coefficient function has been discussed as an analog of the autocovari-ance function fo...
Max-stable processes arise as the only possible nontrivial limits for maxima of affinely normalized ...
AbstractIt is well known that a bivariate distribution belongs to the domain of attraction of an ext...
The choice for parametric techniques in the discussion article is motivated by the claim that for mu...
Assessing the probability of occurrence of extreme events is a crucial issue in various fields like ...
Assessing dependence within co-movements of financial instruments has been of much interest in risk ...
Several objects in the Extremes literature are special instances of max-stable random sup-measures. ...
Quantifying tail dependence is an important issue in insurance and risk management. The prevalent ta...
The tail correlation function (TCF) is a popular bivariate extremal dependence measure to summarize ...
Max-stable processes provide a natural framework to model spatial extremal scenarios. Appropriate s...
For a stochastic process {Xt}t∈T with identical one-dimensional margins and upper endpoint τup its t...
The extremal coefficient function (ECF) of a max-stable process X on some index set T assigns to eac...
Max-stable processes are widely used to model spatial extremes. These processes exhibit asymptotic d...
This dissertation consists of results in two distinct areas of probability theory. One is the extrem...
We establish functional central limit theorems for a broad class of dependent, heterogeneous tail ar...
The extremal coefficient function has been discussed as an analog of the autocovari-ance function fo...
Max-stable processes arise as the only possible nontrivial limits for maxima of affinely normalized ...
AbstractIt is well known that a bivariate distribution belongs to the domain of attraction of an ext...
The choice for parametric techniques in the discussion article is motivated by the claim that for mu...
Assessing the probability of occurrence of extreme events is a crucial issue in various fields like ...
Assessing dependence within co-movements of financial instruments has been of much interest in risk ...
Several objects in the Extremes literature are special instances of max-stable random sup-measures. ...
Quantifying tail dependence is an important issue in insurance and risk management. The prevalent ta...