2008
DOI: 10.1088/1742-6596/97/1/012030
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Evaluation of two commercial finite element packages for calculating AC losses in 2-D high temperature superconducting strips

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Cited by 21 publications
(14 citation statements)
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“…There exist a number of different numerical techniques that have been applied variously to the modelling of superconducting materials [30,46], including the finite difference (FD) method [47], the combined sand-pile/Biot-Savart method [48][49][50][51], the Fourier Transform method [29], minimisation or variational techniques [52][53][54][55][56][57][58] and the finite element method (FEM). In general, FEM techniques are the most commonly used and developed methods, and these can be applied to superconducting material problems using a variety of formulations [30,59,60]: namely the A-V [61][62][63], T-Ω [64][65][66], H [67][68][69][70][71][72][73][74][75][76][77][78] and E [59,[79][80][81] formulations, and Campbell's equation [63,82]. Maxwell's equations can be written in each of these formulations and these formulations are equivalent in principle, but the solutions of the corresponding partial differential equations (PDEs) can be very different …”
Section: Numerical Techniquesmentioning
confidence: 99%
“…There exist a number of different numerical techniques that have been applied variously to the modelling of superconducting materials [30,46], including the finite difference (FD) method [47], the combined sand-pile/Biot-Savart method [48][49][50][51], the Fourier Transform method [29], minimisation or variational techniques [52][53][54][55][56][57][58] and the finite element method (FEM). In general, FEM techniques are the most commonly used and developed methods, and these can be applied to superconducting material problems using a variety of formulations [30,59,60]: namely the A-V [61][62][63], T-Ω [64][65][66], H [67][68][69][70][71][72][73][74][75][76][77][78] and E [59,[79][80][81] formulations, and Campbell's equation [63,82]. Maxwell's equations can be written in each of these formulations and these formulations are equivalent in principle, but the solutions of the corresponding partial differential equations (PDEs) can be very different …”
Section: Numerical Techniquesmentioning
confidence: 99%
“…In this section, the influence of inhomogeneities on trapped field is investigated qualitatively using a three-dimensional (3D) finite-element model. The finite-element model is based on the Hformulation, which has been applied variously to analysing high temperature superconductors for over a decade [12][13][14][15][16][17][18][19][20][21][22], and is implemented using COMSOL Multiphysics version 4.3a [23]. To model the electromagnetic and thermal properties of a bulk superconductor in 3D, we have extended previous models of HTS coated conductors [17][18][19]21] and drawn additional inspiration from references [20,24,25].…”
Section: Modelling Inhomogeneous Behaviourmentioning
confidence: 99%
“…Electromagnetic models of HTS devices using the Finite Element Method (FEM) have already been tested successfully by other teams, especially for AC losses computations [4]- [7], but meshing (high aspect ratio of coated conductors layers) as well as nonlinear convergence issues make these methods quite challenging to use [8]. We propose a more flexible approach based on a Volume Integral Formulation associated to the Partial Element Equivalent Circuit (PEEC) method [9] and adapted to 2D axisymmetric problems, whose main advantage is to require a mesh for active regions only, particularly convenient for RE-BCO coil modeling as the active regions are only defined by the very thin superconducting layer (as long as the tape is not transiting, otherwise all conducting layers should be considered too, as well as a thermal coupling).…”
Section: Volume Integral Formulationmentioning
confidence: 99%