2012
DOI: 10.1134/s0021364012100037
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Nonadiabatic electron charge pumping in coupled semiconductor quantum dots

Abstract: The interaction between electrons and the vibrational degrees of freedom of a molecular quantum dot can lead to an exponential suppression of the conductance, an effect which is commonly termed Franck-Condon blockade. Here, we investigate this effect in a quantum dot driven by time-periodic gate voltages and tunneling amplitudes using nonequilibrium Green's functions and a Floquet expansion. Building on previous results showing that driving can lift the Franck-Condon blockade, we investigate driving protocols … Show more

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Cited by 24 publications
(17 citation statements)
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“…The first term in each right-hand part of Eqs. (13) [Γ · (n σ 21 +n σ 12 ) or Γ · (n σ 11 +n σ 22 )] appears due to the interference effects caused by the charge relaxation to reservoir through different possible channels, similar to the Fano effect. These terms are absent if only one quantum dot is coupled to reservoir.…”
Section: A Equations Of Motion For Localized Electron Correlation Fumentioning
confidence: 99%
“…The first term in each right-hand part of Eqs. (13) [Γ · (n σ 21 +n σ 12 ) or Γ · (n σ 11 +n σ 22 )] appears due to the interference effects caused by the charge relaxation to reservoir through different possible channels, similar to the Fano effect. These terms are absent if only one quantum dot is coupled to reservoir.…”
Section: A Equations Of Motion For Localized Electron Correlation Fumentioning
confidence: 99%
“…Matrix element, which corresponds to transitions between this state and empty states is equal to zero. This transition is forbidden by the symmetry of the tunneling Hamiltonian (4). If there is the way of allowed transitions from initial state to the "dark state" during relaxation processes, the residual charge is trapped in this one-particle state.…”
Section: Theoretical Modelmentioning
confidence: 99%
“…By means of Heisenberg equations of motion one can get system of equations exactly taking into account correlations of electron filling numbers in localized states in all orders [27], [28] (for weak tunneling coupling to the leads). But it is rather tedious to restore the information about the definite charge and spin configurations with different number of electrons from all order correlators for initial levels occupation numbers.…”
Section: Theoretical Modelmentioning
confidence: 99%