Curl-conform source fields in finite element formulations: Automatic construction of a reduced form

COMPEL - The international journal for computation and mathematics in electrical and electronic engineering

Volumn 24, Issue 2, 2005, Pages 364-373

  Dular, Patrick ^a  

^a UNIVERSITY OF LIÈGE   (Belgium)

Author keywords

Finite element analysis; Magnetic fields

Indexed keywords

ALGORITHMS; CURRENT DENSITY; ELECTRIC INDUCTORS; FINITE ELEMENT METHOD; MAGNETIC FLUX; MAGNETOHYDRODYNAMICS; MATHEMATICAL MODELS; TOPOLOGY;

CURL-CONFORM SOURCE FIELDS; MAGNETIC CIRCUIT COUPLING; MAGNETOHYDRODYNAMIC MODELS; VECTOR POTENTIAL;

MAGNETIC FIELDS;

EID: 20444476587     PISSN: 03321649     EISSN: None     Source Type: Journal    
DOI: 10.1108/03321640510586006     Document Type: Article

References (9)

1. Bíró, O., Böhm, P., Preis, K. and Wachutka, G. (2000), “Edge finite element analysis of transient skin effect problems”, IEEE Trans. Magn., Vol. 36 No. 4, pp. 835-9.
2. Dular, P., Legros, W. and Nicolet, A. (1998), “Coupling of local and global quantities in various finite element formulations and its application to electrostatics, magnetostatics and magnetodynamics”, IEEE Trans. Magn., Vol. 34 No. 5, pp. 3078-81.
3. Dular, P., Gyselinck, J., Henrotte, F., Legros, W. and Melkebeek, J. (1999), “Complementary finite element magnetodynamic formulations with enforced magnetic fluxes”, COMPEL, Vol. 18 No. 4, pp. 656-67.
4. Dular, P., Henrotte, F., Genon, A. and Legros, W. (1997), “A generalized source magnetic field calculation method for inductors of any shape”, IEEE Trans. Magn., Vol. 33 No. 2, pp. 1398-401.
5. Dular, P., Kuo-Peng, P., Geuzaine, C., Sadowski, N. and Bastos, J.P.A. (2000), “Dual magnetodynamic formulations and their source fields associated with massive and stranded inductors”, IEEE Trans. Magn., Vol. 36 No. 4, pp. 1293-9.
6. Le Floch, Y., Meunier, G., Guérin, C., Labie, P., Brunotte, X. and Boudaud, D. (2003), “Coupled problems computation of 3-D multiply connected magnetic circuits and electric circuits”, IEEE Trans. Magn., Vol. 39 No. 3, pp. 1725-8.
7. Le Menach, Y., Clenet, S. and Piriou, F. (2000), “Numerical model to discretize source fields in the 3D finite element method”, IEEE Trans. Magn., Vol. 36 No. 4, pp. 676-9.
8. Ren, Z. (2002), “T-Ω formulation for eddy-current problems in multiply connected regions”, IEEE Trans. Magn., Vol. 38 No. 2, pp. 557-60.
9. Simkin, J., Taylor, S.C. and Xu, E.X. (2004), “An efficient algorithm for cutting multiply connected regions”, IEEE Trans. Magn., Vol. 40 No. 2, pp. 707-9.