The electromagnetic models developed in the recent years to study current distribution and ac losses in superconducting magnets have focussed on detailed descriptions of either cables or joints/terminations, usually considered separately. A more accurate physical description of the magnet system requires to model simultaneously the different parts of cable, the joints between them and the cable terminations. In this work we present the coupling of a distributed parameters circuit model of the cable with a simple lumped parameters resistive model of the joints and terminations. The principles and results of the coupling strategy are illustrated and validated by means of a comparison with the analytical solution of the problem found for triplex cables.
Breschi, M., Fabbri, M., Negrini, F., Ribani, P.L. (2003). Combined modeling of cables and joints/terminations for the electromagnetic analysis of superconducting cables. IEEE TRANSACTIONS ON APPLIED SUPERCONDUCTIVITY, 13(2), 2400-2403 [10.1109/TASC.2003.813107].
Combined modeling of cables and joints/terminations for the electromagnetic analysis of superconducting cables
Breschi M.;Fabbri M.;Ribani P. L.
2003
Abstract
The electromagnetic models developed in the recent years to study current distribution and ac losses in superconducting magnets have focussed on detailed descriptions of either cables or joints/terminations, usually considered separately. A more accurate physical description of the magnet system requires to model simultaneously the different parts of cable, the joints between them and the cable terminations. In this work we present the coupling of a distributed parameters circuit model of the cable with a simple lumped parameters resistive model of the joints and terminations. The principles and results of the coupling strategy are illustrated and validated by means of a comparison with the analytical solution of the problem found for triplex cables.I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.


