2010
DOI: 10.1016/j.cryogenics.2010.05.001
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A macroscopic model for coupling current losses in cables made of multistages of superconducting strands and its experimental validation

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Cited by 35 publications
(29 citation statements)
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“…For the CICC a model with partial shielding of zones (MPAS) with different time constants has been presented in [2] to describe the energy deposition due to coupling losses in ac-mode. When the paper in Cryogenics was written, the time constant of the basic strand was thought to be 10 ms.…”
Section: Basis For a Theoretical Model Of Stability Tests In Sultanmentioning
confidence: 99%
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“…For the CICC a model with partial shielding of zones (MPAS) with different time constants has been presented in [2] to describe the energy deposition due to coupling losses in ac-mode. When the paper in Cryogenics was written, the time constant of the basic strand was thought to be 10 ms.…”
Section: Basis For a Theoretical Model Of Stability Tests In Sultanmentioning
confidence: 99%
“…4. It is possible to predict, for a given , the energy deposition with the MPAS model according to formula (2).…”
Section: A Calibration At 45 K Withmentioning
confidence: 99%
“…A recent in depth analysis, which better accounts for the local properties of the JT-60SA CICC, leads to a system of zones with 5 time constants with relatively small attributed volume fractions (see Table III). It should not be forgotten that this model was proposed for the interpretation of AC losses measurements on the first TF conductor design (see [6] and [7] for details). In this study, we shall stick to this design which is the only one tested so far.…”
Section: A Model For the Powermentioning
confidence: 98%
“…The loss due to the parallel component alone remains small (1600 ). If were larger than , the losses would increase significantly, as the power loss would become: (6) There are regions of the winding where the strands are subjected both to a parallel component of 1 T and to a normal component of 0.2 T (curved regions at end of straight parts). One of the main reasons to avoid complete saturation of the strand by the parallel component is to limit the reaction of the composite to the normal component when in that situation.…”
Section: Analytical Model For the Interaction Between Transverse mentioning
confidence: 99%
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