Smooth a discrete surface over a rectangular lattice
Estimate a smoothing function f(s, t) over a rectangular lattice
smooth.bibasis(sarg, targ, y, fdPars, fdPart, fdnames=NULL, returnMatrix=FALSE)
sarg, targ |
vectors of argument values for the first and second dimensions, respectively, of the surface function. |
y |
an array containing surface values measured with noise |
fdPars, fdPart |
functional parameter objects for |
fdnames |
a list of length 3 containing character vectors of names for
|
returnMatrix |
logical: If TRUE, a two-dimensional is returned using a special class from the Matrix package. |
a list with the following components:
fdobj |
a functional data object containing a smooth of the data. |
df |
a degrees of freedom measure of the smooth |
gcv |
the value of the generalized cross-validation or GCV criterion. If the function is univariate, GCV is a vector containing the error sum of squares for each function, and if the function is multivariate, GCV is a NVAR by NCURVES matrix. |
coef |
the coefficient matrix for the basis function expansion of the smoothing function |
SSE |
the error sums of squares. SSE is a vector or a matrix of the same size as GCV. |
penmat |
the penalty matrix. |
y2cMap |
the matrix mapping the data to the coefficients. |
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