1973
DOI: 10.1063/1.1662453
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Magnetization of hysteretic superconductors for complete field penetration and a critical-state model with Jc(H)=α/H

Abstract: A critical-state model with Jc(H)=α/H has been developed for cylindrical geometries. It qualitatively describes the shape of magnetization curves obtained on multifilamentary superconducting wire and it accurately predicts the hysteretic loss. The size dependence of the hysteretic loss for this model is essentially the same as the Bean-London model result. However the maximum magnetization for this model is proportional to R1/2. The temperature dependence of the hysteretic loss and α have been determined from … Show more

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Cited by 18 publications
(5 citation statements)
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“…For simplicity we take these superconducting droplets as cylinders of radius R, which is sufficient small in order to have a constant charge density n and consequently the critical temperature T c (n) is the same within such cylinder region (As the temperature decreases, more droplets appear and the superconducting regions increases by aggregation of droplets of different n). The CSM approach leads to the magnetic field dependence of the magnetization in each small cylinder as 26 :…”
Section: The Modelmentioning
confidence: 99%
See 1 more Smart Citation
“…For simplicity we take these superconducting droplets as cylinders of radius R, which is sufficient small in order to have a constant charge density n and consequently the critical temperature T c (n) is the same within such cylinder region (As the temperature decreases, more droplets appear and the superconducting regions increases by aggregation of droplets of different n). The CSM approach leads to the magnetic field dependence of the magnetization in each small cylinder as 26 :…”
Section: The Modelmentioning
confidence: 99%
“…In order to estimate the M (B) we follow the ideas and the procedures of the CSM to each superconducting droplet. Upon applying an external magnetic field, a critical current (J c ) is established which opposes the field as J c (B) = α(T )/B according to Ohmer et al 26 . α(T ) is a temperature-dependent local constant which we have taken to be proportional to (T c (n(r)) − T ).…”
Section: The Modelmentioning
confidence: 99%
“…Upon applying an external magnetic field, a critical current (J c ) is established which opposes the field as J c (B) = α(T )/B according to Ohmer et al [6].…”
Section: The Model For the Magnetizationmentioning
confidence: 99%
“…According to the Lorentz-forcedependent critical state model, 17,18 the critical current density is given by…”
Section: B Critical State Modelmentioning
confidence: 99%