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mww_cov_eval<-function(d,x,filter,LU){
## Computes the multivariate wavelet Whittle estimator
## of the long-run correlation matrix with exact DWT of Fay et al (2009).
##
## INPUT d kx1 long-range dependence parameters
## x Data (nxk vector)
## filter Wavelet filter
## psih List containing psih$fct, the Fourier transform of the
## wavelet mother at values psih$grid
## LU Bivariate vector (optional) containing
## L, the lowest resolution in wavelet decomposition
## U, the maximal resolution in wavelet decomposition
##
## OUTPUT Wavelet Whittle criterion
##
## Achard & Gannaz (2014)
##_________________________________________________________________________________
if(is.matrix(x)){
N <- dim(x)[1]
k <- dim(x)[2]
}else{
N <- length(x)
k <- 1
}
x <- as.matrix(x,N,k)
## Wavelet decomposition
xwav <- matrix(0,N,k)
for(j in 1:k){
xx <- x[,j]
resw<-DWTexact(xx,filter)
xwav_temp <- resw$dwt
index<-resw$indmaxband
Jmax <- resw$Jmax
xwav[1:index[Jmax],j] <- xwav_temp
}
## we free some memory
new_xwav <- matrix(0,min(index[Jmax],N),k)
if(index[Jmax]<N){
new_xwav[(1:(index[Jmax])),] <- xwav[(1:(index[Jmax])),]
}
xwav <- new_xwav
index <- c(0,index)
## Computation of psih for the computation of K in the paper
res_psi <- psi_hat_exact(filter,10)
psih <- res_psi$psih
grid_K <- res_psi$grid
return(mww_wav_cov_eval(d,xwav,index,psih,grid_K,LU))
}
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