2018
DOI: 10.1140/epjb/e2018-90184-7
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Exchange-correlation functionals of i-DFT for asymmetrically coupled leads

Abstract: A recently proposed density functional approach for steady-state transport through nanoscale systems (called i-DFT) is used to investigate junctions which are asymmetrically coupled to the leads and biased with asymmetric voltage drops. In the latter case, the system can simply be transformed to a physically equivalent one with symmetric voltage drop by a total energy shift of the entire system. For the former case, known exchange correlation gate and bias functionals have to be generalized to take into accoun… Show more

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Cited by 7 publications
(5 citation statements)
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“…For the couplings this has already been noted in Ref. 34. For the case of different temperatures in the leads, T α = T ± ∆T /2, it can be easily shown that this structure leads to the xc contribution to the many-body Seebeck coefficient (Eq.…”
Section: Single Impurity Anderson Modelsupporting
confidence: 60%
“…For the couplings this has already been noted in Ref. 34. For the case of different temperatures in the leads, T α = T ± ∆T /2, it can be easily shown that this structure leads to the xc contribution to the many-body Seebeck coefficient (Eq.…”
Section: Single Impurity Anderson Modelsupporting
confidence: 60%
“…Notably, we found an example of a 'Markov-only' semigroup approximation that is non-perturbative in all parameters, yet simultaneously completely positive (CP) and trace-preserving (TP). It should be noted that this approximation relies only on the exact value of the stationary occupation n(∞) = 144,145 that are based on a mapping to the noninteracting limit studied here.…”
Section: Discussionmentioning
confidence: 99%
“…In order to construct such functionals, reliable reference results from other many-body methods are certainly very welcome [16,42,43]. However, once such approximations are available for a relatively simple system such as the Anderson model, generalizations to more complicated model systems (such as, e.g., multi-level systems) may actually be relatively straightforward [31,33,34,44]. Since multiterminal i-DFT is comparable in computational effort to standard LB-DFT calculations, it is therefore suitable to study systems currently inaccessible for accurate out-ofequilibrium many-body methods.…”
Section: Discussionmentioning
confidence: 99%