2015
DOI: 10.1039/c5cp02657a
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Quantum interference and structure-dependent orbital-filling effects on the thermoelectric properties of quantum dot molecules

Abstract: The quantum interference and orbital filling effects on the thermoelectric (TE) properties of quantum dot (QD) molecules with high figure of merit are illustrated via the full solution to the Hubbard-Anderson model in the Coulomb blockade regime. It is found that under certain conditions in the triangular QD molecule (TQDM), destructive quantum interference (QI) can occur, which leads to vanishingly small electrical conductance, while the Seebeck coefficient is modified dramatically. When the TQDM is in the ch… Show more

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Cited by 6 publications
(17 citation statements)
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“…30) It is a prohibited challenge to include all correlation functions arising from electron Coulomb interactions for N = 25. 31,32) The affect of electron Coulomb interactions on the electron transport of double QDs is clarified in Fig. 5 in which we reveal why electron Coulomb interactions can be neglected in this study of N = 25.…”
Section: Introductionmentioning
confidence: 76%
“…30) It is a prohibited challenge to include all correlation functions arising from electron Coulomb interactions for N = 25. 31,32) The affect of electron Coulomb interactions on the electron transport of double QDs is clarified in Fig. 5 in which we reveal why electron Coulomb interactions can be neglected in this study of N = 25.…”
Section: Introductionmentioning
confidence: 76%
“…Noting that the interdot Coulomb interactions as well as intradot Coulomb interactions play a significant role on the charge transport in semiconductor QD arrays or molecular chains. [10][11][12][13] Because we are interested in the case that the thermal energy is much smaller than intradot Coulomb interactions, we consider QDs with only one energy level per dot.…”
Section: Formalismmentioning
confidence: 99%
“…( 3) and ( 4) by considering all correlation functions and Green's functions. [12,13] To design an EHE driven by an applied temperature-bias, the thermal induced voltage (eV th = µ L − µ R ) across the external load with conductance G ext needs to be calculated for a given temperature bias ∆T . To obtain eV th , we have to solve self-consistently all correlation functions appearing in Eq.…”
Section: Formalismmentioning
confidence: 99%
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