2008
DOI: 10.1103/physrevb.77.165408
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Proximity dc squids in the long-junction limit

Abstract: We report the design and measurement of Superconducting/normal/superconducting (SNS) proximity DC squids in the long junction limit, i.e. superconducting loops interrupted by two normal metal wires roughly a micrometer long. Thanks to the clean interface between the metals, at low temperature a large supercurrent flows through the device. The dc squid-like geometry leads to an almost complete periodic modulation of the critical current through the device by a magnetic flux, with a flux periodicity of a flux qu… Show more

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Cited by 103 publications
(152 citation statements)
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“…We emphasize also that in LTS S-N-S junctions the appearance of hysteresis has been explained, within the RCSJ model, through an effective capacitance proportional to a diffusion time, which in turn is inversely proportional to the Thouless energy. 19,20 This has remarkable similarities with the conclusions of one our previous works. 21 …”
Section: -2supporting
confidence: 79%
“…We emphasize also that in LTS S-N-S junctions the appearance of hysteresis has been explained, within the RCSJ model, through an effective capacitance proportional to a diffusion time, which in turn is inversely proportional to the Thouless energy. 19,20 This has remarkable similarities with the conclusions of one our previous works. 21 …”
Section: -2supporting
confidence: 79%
“…In contrast to wide S/semiconductor/S Josephson junctions, 27 no Fraunhofer-type interference pattern of I c (B) is observed. The absence of a magnetic interference pattern in SNS structures was first observed by Anger et al 28 and theoretically explained by Hammer et al 16 and Cuevas and Bergeret. 17 The reason for the monotonous decay of I c is that for junctions with a width smaller than the magnetic length ξ B the magnetic field acts as a pairbreaking factor.…”
mentioning
confidence: 91%
“…In contrast to a superconductor-insulator-superconductor JJ, a proximity JJ of normal metal 52 , carbon nanotubes 21 , semiconducting nanowires 19 , or graphene 4 has negligibly small geometrical capacitance to allow hysteresis. In this analysis, we adopted the effective capacitance C eff originating from the diffusive nature of carriers in graphene, replacing the relaxation time R N C by the diffusion time of Andreev pairs 52 , h/E Th where E Th ¼ hD/L 2 is the Thouless energy (D ¼ v F l/2 is the diffusion constant in graphene, v F is the Fermi velocity, l is the mean free path and L is the junction length) 52 . G TA increases exponentially with temperature, which results in broadening of P(I c ) with increasing temperature.…”
Section: Methodsmentioning
confidence: 99%