DocumentCode
1239222
Title
Quench simulation in superconducting cables using optimized DRP scheme
Author
Mao, Shaolin ; Luongo, Cesar A. ; Marinucci, Claudio
Author_Institution
Dept. of Mech. Eng., FAMU-FSU Coll. of Eng., Tallahassee, FL, USA
Volume
13
Issue
2
fYear
2003
fDate
6/1/2003 12:00:00 AM
Firstpage
1692
Lastpage
1695
Abstract
A high order finite difference scheme is introduced to deal with thermo-hydraulic quench simulation in superconducting magnets, specifically in the case of cable-in-conduit conductors (CICC). Liquid helium flow in CICC is governed by the unsteady convection-diffusion conservation equations, in the low Mach number and high Reynolds number flow region. In the past several years many methods have been considered for quench simulation in superconducting magnets, for example, finite element, finite volume, and finite difference methods. One of the main challenges is the accurate simulation of flow during a superconductor quench, given the large gradients in pressure and temperature that arise during conductor normalization. These simulations are key to proper magnet protection design. The Dispersion Relation Preserving (DRP) scheme is applied to the quench simulation problem. The computational results are compared to those obtained using a well-proven commercial quench simulation code (Gandalf), as well as experimental data. Preliminary results are promising.
Keywords
finite difference methods; flow simulation; quenching (thermal); superconducting cables; superconducting magnets; temperature distribution; Gandalf quench simulation code; cable-in-conduit conductors; conductor normalization; dispersion relation preserving scheme; flow simulation; high Reynolds number flow region; high order finite difference scheme; liquid helium flow; low Mach number flow region; magnet protection design; optimized DRP scheme; pressure gradients; quench simulation; superconducting cables; superconducting magnets; temperature gradients; thermo-hydraulic quench simulation; unsteady convection-diffusion conservation equations; Computational modeling; Conductors; Equations; Finite difference methods; Finite element methods; Fluid flow; Helium; Superconducting cables; Superconducting magnets; Temperature;
fLanguage
English
Journal_Title
Applied Superconductivity, IEEE Transactions on
Publisher
ieee
ISSN
1051-8223
Type
jour
DOI
10.1109/TASC.2003.812869
Filename
1211931
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