Nothing
##################################
#### Estimating Beta Function ####
##################################
estimate_beta_functions <- function(x, y, ySmooth, fbasis)
{
t = dim(x)[1]
n = dim(x)[2]
d = dim(x)[3]
# Basis and parameter objects
y_fd = ySmooth$fd
# We can retain xlist from the scalar response model.
# Now we need to set up a list of covariates.
xlist = list(len=d+1)
# First co-variate is just the intercept: a vector of ones
xlist[[1]] = rep(1,n)
# Other covariates
for (j in 1:d)
{
xSmooth = smooth.basis(1:t, x[,,j], fbasis)
x_fd =xSmooth$fd
xlist[[j+1]] = x_fd
}
#### 1. fdPar objects and estimation
bwtlist2 = list(len=d+1)
# The intercept is now a functional parameter as well as beta 1. Since this
# is an identifiable model without smoothing, we'll set the smoothing parameter
# very low.
harmLfd = vec2Lfd(c(0,(2*pi/(t))^2,0),rangeval=c(0,t))
beta.fdPar2 = fdPar(fbasis,harmLfd,1e-5)
for (j in 1:(d+1))
bwtlist2[[j]] = beta.fdPar2
# Regression fit
fit = fRegress(y_fd,xlist,bwtlist2)
return(fit)
}
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