Description Usage Arguments Details Value Note Author(s) References See Also Examples
The function calculate the Value-at-Risk for a portfolio of one or more securities with a parametric approach.
1 | parametricVaR(confidence, position, sigma, horizon = 1)
|
confidence |
Quantile of the normal distirbution. |
position |
Vector of positions in monetary terms. |
sigma |
Volatility of a single secutiry or variance-covariance matrix of the whole portfolio. |
horizon |
Time horizon. |
The function automatically recognises if the input values are in scalar or multidimensional form.
It is also scalable with vectors containing multiple confidence intervals and/or time horizons.
Value-at-Risk of a portfolio of "N" assets in monetary terms.
Reminder: the central assumption under this function states that underlying market variables is normally distributed. This involves assuming a model for the joint distribution of changes in the market variables and using historical data to estimate the model parameters.
Gatti Riccardo, Lin Francesco
Hull J.C. (2015): "Value-at-Risk and Expected Shortfall" in "Risk Management and Financial Institutions", Wiley.
Jorion P. (2007): "Portfolio Risk: Analytical Methods" in "Value at Risk", McGraw-Hill.
parametricES
analyticVaR
analyticES
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