Description Usage Arguments Details Value Note Author(s)
Method for creating a DCC-GARCH fit object.
1 2 3 |
spec |
A |
data |
A multivariate data object of class xts or one which can be coerced to such. |
out.sample |
A positive integer indicating the number of periods before the last to keep for out of sample forecasting. |
solver |
Either “nlminb”, “solnp”, “gosolnp” or “lbfgs”. It can also optionally be a vector of length 2 with the first solver being used for the first stage univariate GARCH estimation (in which case the option of “hybrid” is also available). |
solver.control |
Control arguments list passed to optimizer. |
fit.control |
Control arguments passed to the fitting routine. The ‘eval.se’ option determines whether standard errors are calculated (see details below). The ‘stationarity’ option is for the univariate stage GARCH fitting routine, whilst for the second stage DCC this is imposed by design. The ‘scale’ option is also for the first stage univariate GARCH fitting routine. |
cluster |
A cluster object created by calling |
fit |
(optional) A previously estimated univariate
|
VAR.fit |
(optional) A previously estimated VAR object returned from
calling the |
realizedVol |
Required xts matrix for the realGARCH model. |
... |
. |
The 2-step DCC estimation fits a GARCH-Normal model to the univariate data and
then proceeds to estimate the second step based on the chosen multivariate
distribution. Because of this 2-step approach, standard errors are expensive to
calculate and therefore the use of parallel functionality, built into both the
fitting and standard error calculation routines is key. The switch to turn off
the calculation of standard errors through the ‘fit.control’ option could
be quite useful in rolling estimation such as in the dccroll
routine.
The optional ‘fit’ argument allows to pass your own uGARCHmultifit
object instead of having the routine estimate it. This is very useful in cases
of multiple use of the same fit and problems in convergence which might require
a more hands on approach to the univariate fitting stage. However, it is up to
the user to ensure consistency between the ‘fit’ and supplied ‘spec’.
A DCCfit
object containing details of the DCC-GARCH fit.
There is no check on the VAR.fit list passed to the method so particular care
should be exercised so that the same data used in the fitting routine is also
used in the VAR fit routine. This this must have been called with the option
postpad
‘constant’. The ability to pass this list of the
pre-calculated VAR model is particularly useful when comparing different models
(such as copula-GARCH, GO-GARCH etc) using the same dataset and VAR method (i.e.
the same first stage conditional mean filtration). Though the classical VAR
estimation is very fast and may not require this extra step, the robust method
is slow and therefore benefits from calculating this only once.
For extensive examples look in the ‘rmgarch.tests’ folder.
Alexios Galanos
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