2016
DOI: 10.1002/pssb.201600616
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Heat and charge transport measurements to access single‐electron quantum characteristics

Abstract: In the framework of the Floquet scattering‐matrix theory, we discuss how electrical and heat currents accessible in mesoscopics are related to the state of excitations injected by a single‐electron source into an electron waveguide. We put forward an interpretation of a single‐particle heat current, which differs essentially from that of an electrical current. We show that the knowledge of both a time‐dependent electrical current and a time‐dependent heat current allows the full reconstruction of a single‐elec… Show more

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Cited by 21 publications
(27 citation statements)
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References 77 publications
(148 reference statements)
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“…We start by considering the regime where thermal and quantum fluctuations are comparable. As a beginning, we focus on the relevant case of q = 1, where states formed by a single leviton are injected from both sources [91]. The collision of identical single-leviton states is very interesting because previous work on fluctuations of charge current proved that in this case the ratio of HOM charge noise is independent of filling factors and temperatures, acquiring an universal analytical expression [15,39].…”
Section: Resultsmentioning
confidence: 99%
“…We start by considering the regime where thermal and quantum fluctuations are comparable. As a beginning, we focus on the relevant case of q = 1, where states formed by a single leviton are injected from both sources [91]. The collision of identical single-leviton states is very interesting because previous work on fluctuations of charge current proved that in this case the ratio of HOM charge noise is independent of filling factors and temperatures, acquiring an universal analytical expression [15,39].…”
Section: Resultsmentioning
confidence: 99%
“…(24). Finally, E = /(2Γ τ ) is the energy of the injected particle relative to the Fermi level [63]. The wave function of the injected particle reads Ψ (t) = e − i µt ψ(t) with [35]…”
Section: Non-adiabatic Injectionmentioning
confidence: 99%
“…The first-order correlation function at coincident times defines an electrical current generated by the source, I(t) = ev µ G (1) (t; t). 75 The outgoing currents are expressed in terms of the incoming current I(t), as follows, I 3 (t) = RI(t) and I 4 (t) = T I(t). The currents are periodic in time, I(t) = I(t+T 0 ).…”
Section: Appendix A: Electron Versus Electrical Correlation Functionsmentioning
confidence: 99%