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MortSmooth_bbase <-
function(x, xl, xr, ndx, deg){
## Input:
## x = abcissae of data
## xl = left boundary
## xr = right boundary
## ndx = number of internal knots -1
## or number of internal intervals
## deg = degree of the splines
## Output:
## B = matrix with the B-spline basis
## distance between knots
dx <- (xr - xl) / ndx
## One needs (ndx+1) internal knots and
## deg knots on both right and left side
## in order to joint all the B-splines
knots <- seq(xl - deg * dx, xr + deg * dx, by = dx)
## Truncated deg-th power functions
## equally-spaced at given knots along x
P <- outer(x, knots, MortSmooth_tpower, deg)
## number of B-splines which equal to the number of knots
n <- dim(P)[2]
## in the numerator we have the matrix
## of deg+1 differences for each knots
## this matrix is rescaled by
## (deg! * dx^deg) == (gamma(deg + 1) * dx ^ deg)
D <- diff(diag(n), diff = deg + 1) /
(gamma(deg + 1) * dx ^ deg)
## the matrix of differences is used to compute B-splines
## as differences of truncated power functions
## in P %*% t(D)
## the last factor is (-1) ^ (deg + 1)
B <- (-1) ^ (deg + 1) * P %*% t(D)
B
}
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