On 2/19/20 7:02 PM, Julien Bect wrote:
Hi all,
Suppose I have a real square matrix U, double precision, upper triangular.
I need to compute the inverse of A = U' U (in other words, U is the
upper-triangular Cholesky factor of A).
Is there a way to do so efficiently from Octave, for instance by calling
LAPACK's dpotri procedure ?
@++
Julien
Some "grep" in the Octave sources [2,3,4] shows, that "chol2inv" [1]
should almost directly call "dpotri", of course with some dimension and
type checking.
[1] https://octave.org/doc/v5.2.0/XREFchol2inv.html