In this paper, we introduce a new Fourier method for computing value-at-risk for a portfolio with derivatives and for return models with fat tails. The new method does not assume that the characteristic function for the return model is known explicitly. We define a class of admissible models for returns and present statistical evidence that supports our approach. We discuss the details of the algorithm. The paper concludes with two applications of value-at-risk. Both examples illustrate the effect that changes in the models for portfolio value and for risk factor returns have on the value-at-risk surface.
This paper provides an analytical method for computing value at risk, and other risk measures, for p...
AbstractThis paper proposes a novel nonlinear model for calculating Value-at-Risk (VaR) when the mar...
Abstract For the purpose of Value-at-Risk (VaR) analysis, a model for the return distribution is imp...
In this paper, we introduce a new Fourier method for computing value-at-risk for a portfolio with de...
We introduce the formalism of generalized Fourier transforms in the context of risk management. We d...
Computation of value-at-risk: the fast convolution method, dimension reduction and perturbation the...
The presence of non linear instruments is responsible for the emergence of non Gaussian features in ...
The aim of this article is to provide a systematic analysis of the conditions such that Fourier tran...
In recent years, Fourier transform methods have emerged as one of the major methodologies for the ev...
In this paper we consider Fourier transform techniques to efficiently compute the Value-at-Risk and ...
In this paper we consider Fourier transform techniques to efficiently compute the Value-at-Risk and ...
. Value at Risk is a measure of risk exposure of a portfolio and is defined as the maximum possible ...
Value at Risk is a measure of risk exposure of a portfolio and is defined as the maximum possible lo...
In this paper we consider the problem of calculating the quantiles of a risky position, the dynamic ...
Quasi-Monte Carlo methods overcome the problem of sample clustering in regular Monte Carlo simulatio...
This paper provides an analytical method for computing value at risk, and other risk measures, for p...
AbstractThis paper proposes a novel nonlinear model for calculating Value-at-Risk (VaR) when the mar...
Abstract For the purpose of Value-at-Risk (VaR) analysis, a model for the return distribution is imp...
In this paper, we introduce a new Fourier method for computing value-at-risk for a portfolio with de...
We introduce the formalism of generalized Fourier transforms in the context of risk management. We d...
Computation of value-at-risk: the fast convolution method, dimension reduction and perturbation the...
The presence of non linear instruments is responsible for the emergence of non Gaussian features in ...
The aim of this article is to provide a systematic analysis of the conditions such that Fourier tran...
In recent years, Fourier transform methods have emerged as one of the major methodologies for the ev...
In this paper we consider Fourier transform techniques to efficiently compute the Value-at-Risk and ...
In this paper we consider Fourier transform techniques to efficiently compute the Value-at-Risk and ...
. Value at Risk is a measure of risk exposure of a portfolio and is defined as the maximum possible ...
Value at Risk is a measure of risk exposure of a portfolio and is defined as the maximum possible lo...
In this paper we consider the problem of calculating the quantiles of a risky position, the dynamic ...
Quasi-Monte Carlo methods overcome the problem of sample clustering in regular Monte Carlo simulatio...
This paper provides an analytical method for computing value at risk, and other risk measures, for p...
AbstractThis paper proposes a novel nonlinear model for calculating Value-at-Risk (VaR) when the mar...
Abstract For the purpose of Value-at-Risk (VaR) analysis, a model for the return distribution is imp...