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smooth1D = function(Y, lambda,na.rm=FALSE,Silent=FALSE) {
# Z = smooth1D(Y,lambda)
# apply the smoother lineweise to a histogram given in a matrix Y:
# Z is the smoother matrix see equation 8 in 04 Eilers
if(is.vector(Y)){
if(isFALSE(Silent))
warning("smooth1D expected matrix. Calling as.matrix()")
Y=as.matrix(Y)
}
if(isTRUE(na.rm))
Y[!is.finite(Y)]=0
dd = dim(Y)
m = dd[1] #m zeilennlaenge von Y
#n = dd[2]
#[m,n] = size(Y)
E = diag(nrow = m,ncol = m) # E(1:m,1:m) Einheitsmatrix
D1 = (diff(E, 1)) # row differences: [X(2:m,:)-X(1:m-1,:)]
D2 = (diff(D1, 1))# D2(1:m-2,1:m) mit 1 -2 1 auf der Diagonale
#muss das ein skalar sein?
#matlab: P = lambda.^2 .* D2'*D2 + 2.*lambda .* D1'*D1;
P = lambda ^ 2 * ( t(D2) %*% D2) + 2 * lambda * ( t(D1) %*% D1) #penalty
Z= solve((E+P),Y) # Gleichung 8 aus 04 Eilers aufgeloest nach Z
return(Z)
}
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