2007
DOI: 10.1088/0953-2048/20/8/006
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Current sharing between superconducting film and normal metal

Abstract: A two-dimensional model is introduced that describes current sharing between the superconducting and normal metal layers in configuration typical of YBCO-coated conductors. The model is used to compare the effectiveness of surround stabilizer and more conventional one-sided stabilizer. When the resistance of the interface between the superconductor and stabilizer is low enough, the surround stabilizer is less effective than the one-sided stabilizer in stabilizing a hairline crack in the superconducting film.

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Cited by 25 publications
(34 citation statements)
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“…The potential V s in the superconducting film is determined by the equation of conservation of the twodimensional density of current J s (A/cm) [8] …”
Section: Current Exchange Within Coated Conductormentioning
confidence: 99%
See 3 more Smart Citations
“…The potential V s in the superconducting film is determined by the equation of conservation of the twodimensional density of current J s (A/cm) [8] …”
Section: Current Exchange Within Coated Conductormentioning
confidence: 99%
“…(12) [13]. Therefore, the details of the current exchange that takes place on the spatial scale of the order of λ 1 in many situations can be accurately described by assuming that the potential of the superconductor is constant or piecewise constant [8].…”
Section: Current Exchange Within Coated Conductormentioning
confidence: 99%
See 2 more Smart Citations
“…Such a "reversed" voltage anomaly in a current-voltage characteristic of HTS tape is often associated with the resistive transition that occurs outside of the segment between the voltage taps, but diverts some current into the stabilizer layer of that segment due to a finite current diffusion length. 21 The net heat release in the conductor estimated as power integrated over the duration of the ramp is $1.27 mJ. By using temperature-dependent values for the heat capacities of the conductor materials, and assuming the normal zone length along the tape of 1 mm, this heat amount yields a local temperature rise of $0.6 K (or a proportionally smaller number for a larger-sized normal zone) in adiabatic approximation.…”
mentioning
confidence: 99%