nl.acf | R Documentation |
Plots autocorrelogram for non linear process.
nl.acf( ar = NULL, ma = NULL, y, main = NULL, nlag = NULL, conflevel = 0.05, z = 1.2, aff = "both" )
ar |
Vector of AR coefficients. If |
ma |
Vector of MA coefficients. If |
y |
Univariate time series. |
main |
Character string representing the title for the plot. |
nlag |
Maximum lag at which to calculate the acf. If |
conflevel |
Value of the confidence level, 5% by default. |
z |
Zoom on the graph. |
aff |
Specify the method between SN, M and both (see in Details). |
For the argument aff
you have the choice between:
SN
, M
and both
.
SN
prints the self-normalized method (see Boubacar Maïnassara and Saussereau) in green,
M
prints the modified method introduced by Francq, Roy and Zakoïan (see also Boubacar Maïnassara) in red
and both
prints both of the methods.
An autocorrelogram with every autocorrelations from 1 to a lag max, and with methods you choose to print.
The only value available for the argument conflevel
are
0.1, 0.05, 0.025, 0.01 or 0.005.
Boubacar Maïnassara, Y. 2011, Multivariate portmanteau test for structural VARMA models with uncorrelated but non-independent error terms Journal of Statistical Planning and Inference, vol. 141, no. 8, pp. 2961-2975.
Boubacar Maïnassara, Y.and Saussereau, B. 2018, Diagnostic checking in multivariate ARMA models with dependent errors using normalized residual autocorrelations , Journal of the American Statistical Association, vol. 113, no. 524, pp. 1813-1827.
Francq, C., Roy, R. and Zakoïan, J.M. 2005, Diagnostic Checking in ARMA Models with Uncorrelated Errors, Journal of the American Statistical Association, vol. 100, no. 470, pp. 532-544.
Lobato, I.N. 2001, Testing that a dependant process is uncorrelated. J. Amer. Statist. Assos. 96, vol. 455, pp. 1066-1076.
est<-estimation(p = 1, q = 1, y = CAC40return.sq) nl.acf(ar = est$ar, ma = est$ma, y = CAC40return.sq, main = "Autocorrelation of an ARMA(1,1) residuals of the CAC40 return square", nlag = 20)
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