Description Usage Arguments Value
This function constructs the K matrix for a given multivariate basis assuming the basis is a Legendre polynomial basis and the smoothing criterion is the Frobenius norm of the Hessian integrated over [-1, 1].
1 | construct.K.1d(basis)
|
basis |
A matrix. Rows of the matrix are taken as the degree of the Legendre polynomial. |
A matrix where each entry is <f, g> with
<f, g> = \int_X \frac{d^2f}{dx^2}\frac{d^2g}{dx^2} dx,
with f, g being the Legendre polynomials described by the appropriate exponent vectors.
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