2013
DOI: 10.1103/physrevb.87.155439
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Subgap features due to quasiparticle tunneling in quantum dots coupled to superconducting leads

Abstract: We present a microscopic theory of transport through quantum dot setups coupled to superconducting leads. We derive a master equation for the reduced density matrix to lowest order in the tunneling Hamiltonian and focus on quasiparticle tunneling. For high enough temperatures transport occurs in the subgap region due to thermally excited quasiparticles, which can be used to observe excited states of the system at low bias voltages. On the example of a double quantum dot we show how subgap transport spectroscop… Show more

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Cited by 26 publications
(47 citation statements)
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“…1(d), we observe two Coulomb triangles that do not close on the V b ¼ 0 line but at eV b ∼ AEΔ, and that are shifted along the V g axis. These features are typical of a N-dot-S structure and are due to the gap and BCS peaks in the density of states of the S contact [67][68][69]. The conductance resonances corresponding to an alignment between the dot level and the BCS peaks display negative differential resistance areas [68] [see red areas in Fig.…”
Section: Negative Photon Damping By a N-dot-s Bijunctionmentioning
confidence: 99%
“…1(d), we observe two Coulomb triangles that do not close on the V b ¼ 0 line but at eV b ∼ AEΔ, and that are shifted along the V g axis. These features are typical of a N-dot-S structure and are due to the gap and BCS peaks in the density of states of the S contact [67][68][69]. The conductance resonances corresponding to an alignment between the dot level and the BCS peaks display negative differential resistance areas [68] [see red areas in Fig.…”
Section: Negative Photon Damping By a N-dot-s Bijunctionmentioning
confidence: 99%
“…At high temperature, transport becomes possible both at low bias and in parts of the Coulomb blockade region due to quasiparticles excited across the superconducting energy gap. 13 This is illustrated in Fig. 1(c), showing the product (black solid line) of the quasiparticle density of states (blue dash-dotted line) and the Fermi function (red dotted line).…”
mentioning
confidence: 99%
“…13 The theory is generalized here to include also the shell and orbital degrees of freedom of the CNT. Specifically, the quantum dot is modeled by the Hamiltonian…”
mentioning
confidence: 99%
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“…We emphasize that if we had not considered the infinite-gap approximation for the superconducting lead, it would have been necessary in Eq. (7) to consider the effect of coupling to the superconducting lead by introducing its corresponding Lindblad superoperator 47 . We also note that the above formalism best describes the coupled DQD-resonator system when the coupling between DQD and resonator is weak.…”
Section: B Master Equation Descriptionmentioning
confidence: 99%