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How to calculate the cost of Cholesky decomposition?
so far i see that for matrix A = L*L^T : (A = a1, a2, a3, a4 matrix)
FOR lower triangular matrix L = l11, 0, L21, L22 (l11 is scalar)
i got that a1 = l_11^2 this is 1 flop | a2 = l11*L21^T this requires n-1 flops ... this gets ugly later when Schur complement is appearing
Can anyone show how i should get n^3/3 complexity/flops when doing Cholesky decomposition on A???