2016
DOI: 10.1063/1.4962811
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Quantum capacitance and charge sensing of a superconducting double dot

Abstract: We study the energetics of a superconducting double dot, by measuring both the quantum capacitance of the device and the response of a nearby charge sensor. We observe different behaviour for odd and even charge states and describe this with a model based on the competition between the charging energy and the superconducting gap. We also find that, at finite temperatures, thermodynamic considerations have a significant effect on the charge stability diagram.

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Cited by 7 publications
(3 citation statements)
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“…This is particularly crucial for measurementbased quantum computation, such as proposed for MZMbased architectures 4,5,8 . So far, however, the frequency shift of dispersive gate sensors has been fairly small, on the order of a degree 3,6,[9][10][11] ; correspondingly, the required readout times to resolve a difference in tunnel coupling has been in the range of milliseconds [12][13][14] . It is thus of great interest to find avenues toward increasing the attainable SNR, and achieve readout on the submicrosecond scale, as available for other solid-state qubit platforms 15 .…”
Section: Introductionmentioning
confidence: 99%
“…This is particularly crucial for measurementbased quantum computation, such as proposed for MZMbased architectures 4,5,8 . So far, however, the frequency shift of dispersive gate sensors has been fairly small, on the order of a degree 3,6,[9][10][11] ; correspondingly, the required readout times to resolve a difference in tunnel coupling has been in the range of milliseconds [12][13][14] . It is thus of great interest to find avenues toward increasing the attainable SNR, and achieve readout on the submicrosecond scale, as available for other solid-state qubit platforms 15 .…”
Section: Introductionmentioning
confidence: 99%
“…11,12 Integrating readout circuitry into an existing electrostatic gate or ohmic contact is useful for reducing device footprint and lead count. 2,8,[14][15][16][17][18][19][20][22][23][24][25] In this case, dispersive readout is performed by monitoring state-dependent shifts in the resonance frequency f R = (LC tot ) −1/2 of an LC circuit connected to a gate, where f R is detuned from the qubit transition frequency. The total capacitance, C tot , comprises geometric capacitance, C g (including parasitic contributions), quantum capacitance, C Q , and tunnel capacitance, C T .…”
mentioning
confidence: 99%
“…We have recently found the superconducting double dot (SDD) a useful platform to understand and exploit quasiparticles [10][11][12] . The superconducting double dot comprises two superconducting islands, with a charging energy comparable to the superconducting gap, coupled to each other by a Josephson junction.…”
mentioning
confidence: 99%