Nothing
`BuildSupportingNodes` <-
function(lbomega,ubomega,epsilon){
# it is assumed that Omega is a cuboid the k-dim.
# real vector space.
# lbomega is the vector which containes the lower bounds of the cuboid Omega.
# luomega is the vector which containes the upper bounds of the cuboid Omega.
# Hence, lbomega and luomega have k components.
k <- length(lbomega)
M <- ceiling((ubomega-lbomega)/epsilon)+1
RM=list(rep(lbomega[1],M[1])+seq(0,M[1]-1,1)*epsilon)
if ( k>1 ){
for( i in 2:k ){
RM[[i]]=rep(lbomega[i],M[i])+seq(0,M[i]-1,1)*epsilon
}
}
omega=t(matrix(unlist(expand.grid(RM)),nrow=prod(M),ncol=k))
# numberofnodes=cbind(length(x[1,]),length(omega[1,]))
# list(nodes,numberofnodes)
# the return of the present function is 'omega'. This is a
# k times m matrix. The nodes stored in 'omega' are the
# are the supporting nodes of the domain Omega
# which are not necessarily observations.
# In addition, the function returns 'numberofnodes' which is a vector (n,m)
# where n is the number of observations and m is the number of nodes
# resulting from discretizing. So, the total number of nodes is given by
# sum(numberofnodes) which is equal to n+m.
}
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