“…This behavior can be relieved by applying the Generalized Kadanoff-Baym ansatz (GKBA) [16,17] which reduces the dynamics of the NEGF, G(t, t ), to propagation along the time diagonal, t = t . It could be demonstrated that, indeed, the expected improvement of the scaling, N 3 t → N 2 t (in the following we will use the number of discretization time steps N t = T /∆t), can be achieved in practice for the selfenergy in second order Born approximation (SOA) [18,19] where initial correlation effects can be treated even more efficiently [20,21]. It could further be shown that this approximation, in many cases, does not lead to a loss of accuracy [10,15,22].…”