Given a Cholesky factorization of a real symmetric or complex Hermitian
positive definite matrix A = R’*R, R upper
triangular, return the Cholesky factorization of
A(p,p), where p is the permutation
p = [1:i-1, shift(i:j, 1), j+1:n]
if i < j
or
p = [1:j-1, shift(j:i,-1), i+1:n]
if j < i.
See also: chol, cholupdate, cholinsert, choldelete.
Package: octave