From: Canonical polyadic decomposition of third-order semi-nonnegative semi-symmetric tensors using LU and QR matrix factorizations
Numerical complexity
ACDC
(13/3N3K+3N4+2N2K+N3+N2)N s
FFDIAG
(2N3K+N3+2N2K+4N(N-1))N s
LUJ1D
(4N K+N-2K)N(N-1)N s
QRJ1D
(6N K+2.5N+1.5K)N(N-1)N s
ACDC LU +
((15 N 2 +4N)KN(N-1)+4/3 N 2 K+ N 3 + N 2 ) N s 1
+((33 N 2 +7N)KN(N-1)+4/3 N 2 K+ N 3 + N 2 ) N s 2
JD LU +
3 N 3 K+(4NK+N-2K)N(N-1) N s 1
+((5 N 2 +16N-7)K+4N)N(N-1) N s 2
JD QR +
3 N 3 K+(6NK+2.5N+1.5K)N(N-1) N s 1
+((5 N 2 +15.5N+21)K+7N)N(N-1) N s 2