The worst possible Value-at-Risk for a non-decreasing function \u3c8 of n dependent risks is known when n = 2 or the copula of the portfolio is bounded from below. In this paper we analyze the properties of the dependence structures leading to this solution, in particular their form and the implied functional dependence between the marginals. Furthermore, we criticise the assumption of the worst possible scenario for VaR-based risk management and we provide an alternative approach supporting comonotonicity
The theory of copulas provides a useful tool for modeling dependence in risk management. In insuranc...
The theory of copulas provides a useful tool for modeling dependence in risk management. In insuranc...
Gebizlioglu, Omer/0000-0002-3824-281XWOS: 000326201800017This paper attempts to determine the Value ...
Theorem 15 of Embrechts, Höing & Puccetti (2005) proves that the comonotonic dependence structure gi...
Theorem 15 of Embrechts, Höing & Puccetti (2005) proves that the comonotonic de-pendence struct...
This paper studies the problem of finding best-possible upper bounds on the Value-at-Risk for a func...
For a sequence of random variables X 1, ..., X n , the dependence scenario yielding the worst possib...
This paper studies the problem of finding best-possible upper bounds on the Value-at-Risk for a func...
This paper studies the problem of finding best-possible upper bounds on the Value-at-Risk for a func...
The problem of finding the best-possible lower bound on the distribution of a non-decreasing functio...
The theory of copulas provides a useful tool for modeling dependence in risk management. In insuran...
This paper attempts to determine the Value at Risk (VaR) and Conditional Value at Risk (CVaR) measur...
In this paper, explicit lower and upper bounds on the value-at-risk (VaR) for the sum of possibly de...
The theory of copulae is known to provide a useful tool for modelling dependence in integrated risk ...
In this paper we extend results on optimal risk allocations for portfolios of real risks w.r.t. conv...
The theory of copulas provides a useful tool for modeling dependence in risk management. In insuranc...
The theory of copulas provides a useful tool for modeling dependence in risk management. In insuranc...
Gebizlioglu, Omer/0000-0002-3824-281XWOS: 000326201800017This paper attempts to determine the Value ...
Theorem 15 of Embrechts, Höing & Puccetti (2005) proves that the comonotonic dependence structure gi...
Theorem 15 of Embrechts, Höing & Puccetti (2005) proves that the comonotonic de-pendence struct...
This paper studies the problem of finding best-possible upper bounds on the Value-at-Risk for a func...
For a sequence of random variables X 1, ..., X n , the dependence scenario yielding the worst possib...
This paper studies the problem of finding best-possible upper bounds on the Value-at-Risk for a func...
This paper studies the problem of finding best-possible upper bounds on the Value-at-Risk for a func...
The problem of finding the best-possible lower bound on the distribution of a non-decreasing functio...
The theory of copulas provides a useful tool for modeling dependence in risk management. In insuran...
This paper attempts to determine the Value at Risk (VaR) and Conditional Value at Risk (CVaR) measur...
In this paper, explicit lower and upper bounds on the value-at-risk (VaR) for the sum of possibly de...
The theory of copulae is known to provide a useful tool for modelling dependence in integrated risk ...
In this paper we extend results on optimal risk allocations for portfolios of real risks w.r.t. conv...
The theory of copulas provides a useful tool for modeling dependence in risk management. In insuranc...
The theory of copulas provides a useful tool for modeling dependence in risk management. In insuranc...
Gebizlioglu, Omer/0000-0002-3824-281XWOS: 000326201800017This paper attempts to determine the Value ...