msdccc: Compute mean and variance of estimators through Monte-Carlo...

Description Usage Arguments Details Value Author(s) References See Also Examples

Description

Generate a sample of the estimator to compute mean and standard error

Usage

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MSD.CCC.EbEE(theta0, init, nobs, iter, type, noise, nu = Inf)

Arguments

theta0

List of the real parameters

init

List of initialisation parameters

nobs

Number of observations in the sample

iter

Number of iterations

type

type="diagonal" for estimation as an MGARCH(1,1) CCC-diagonal
type="sdiagonal" for estimation as a MGARCH(1,1) CCC semi-diagonal

noise

"normal" or "student"

nu

Degrees of freedom of the t-distribution, leave blank if normal-noise

Details

Check example to see how to create the lists in argument

Value

With usual notations of MGARCH(1,1) CCC models

Omega.mean

Mean of Omega

Omega.sd

Standard deviation of Omega

A.mean

Mean of A

A.sd

Standard deviation of A

B.mean

Mean of B

B.sd

Standard deviation of B

R.mean

Mean of R, correlation matrix

R.sd

Standard deviation of R

Author(s)

D. Taouss & C. Francq

References

C. Francq & J.M. Zakoian, Estimating multivariate GARCH and Stochastic Correlation models equation by equation, October 2014

See Also

EbEEMGARCH Homepage of the documentation

Examples

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m<-3
Omega0 <- rep(0.01, m)
Alpha0 <- rep(0.05, m)
Beta0 <- rep(0.90, m)
R0 <- diag(rep(1, m))
theta0<-list(Omega=Omega0,A=Alpha0,B=Beta0,R=R0)


Omegainit <- rep(0.1, m)
Alphainit <- rep(0.5, m)
Betainit <- rep(0.7, m)
init<-list(Omega=Omegainit,A=Alphainit,B=Betainit)

MSD.CCC.EbEE(theta0,init,2000,10,"diagonal","normal")

TaoussD/EbEEMGARCH documentation built on May 9, 2019, 4:18 p.m.