Computes the inverse of a symmetric positive-definite matrix A using its Cholesky factor u: returns matrix inv. The inverse is computed using LAPACK routines dpotri and spotri (and the corresponding MAGMA routines).
If upper is FALSE, u is lower triangular such that the returned tensor is
inv=(uuT)−1
If upper is TRUE or not provided, u is upper triangular such that the returned tensor is
inv=(uTu)−1
Examples
if(torch_is_installed()){## Not run:a = torch_randn(c(3,3))a = torch_mm(a, a$t())+1e-05* torch_eye(3)# make symmetric positive definiteu = torch_cholesky(a)a
torch_cholesky_inverse(u)a$inverse()## End(Not run)}