Description Usage Arguments Details Value Note Author(s) References See Also Examples
The function calculate the Expected Shortfall / Conditional Value-at-Risk for a portfolio of one or more securities with a parametric approach.
1 | parametricES(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.
Expected Shortfall 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
Artzner P., Delbaen F., Eber J.M., Heath D. (1999): "Coherent Measures of Risk" in "Mathematical Finance", 9th vol, Wiley.
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.
parametricVaR
analyticVaR
analyticES
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