MCholV {MTS} | R Documentation |
Multivariate Cholesky Volatility Model
Description
Use Cholesky decomposition to obtain multivariate volatility models
Usage
MCholV(rtn, size = 36, lambda = 0.96, p = 0)
Arguments
rtn |
A T-by-k data matrix of a k-dimensional asset return series. |
size |
The initial sample size used to start recursive least squares estimation |
lambda |
The exponential smoothing parameter. Default is 0.96. |
p |
VAR order for the mean equation. Default is 0. |
Details
Use recursive least squares to perform the time-varying Cholesky decomposition. The least squares estimates are then smoothed via the exponentially weighted moving-average method with decaying rate 0.96. University GARCH(1,1) model is used for the innovations of each linear regression.
Value
betat |
Recursive least squares estimates of the linear transformations in Cholesky decomposition |
bt |
The transformation residual series |
Vol |
The volatility series of individual innovations |
Sigma.t |
Volatility matrices |
Author(s)
Ruey S. Tsay
References
Tsay (2014, Chapter 7)
See Also
fGarch