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Article type: Research Article
Authors: Diaz Florez, Guillermo A.a; b; c; | Mombello, Enrique E.b | Voss, Stephanc
Affiliations: [a] Universidad de la Salle, Bogota, Colombia | [b] CONICET - Universidad Nacional de San Juan, San Juan, Argentina | [c] Siemens AG, Nuremberg, Germany
Correspondence: [*] Corresponding author: Guillermo A. Diaz Florez, Universidad de la Salle, Cra 2 #10-70, 7th floor, Bogota, Colombia. Tel.: +571 3535360 ext.: 2528 -2529; E-mail: guandiaz@unisalle.edu.co
Abstract: There are currently two main trends in solving magnetic field problems, numerical methods, of which the Finite Element Method (FEM) is undoubtedly the most popular, and analytical methods, of which there is a great diversity of approaches. The main advantage of numerical methods is their flexibility in modeling complicated geometries; however, its calculation times are generally considerable. Analytical methods attain very short calculation times by sacrificing flexibility. This paper presents the mathematical formulation of a new linear surface element for the semi-analytical solution of axisymmetric magnetic field problems. The importance of this formulation is that it is capable of dealing with arbitrary geometries while retaining the flexibility of numerical methods with considerably shorter calculation times. The results of the application of the proposed formulation to a case study are presented in the validation section. The results obtained are compared with those calculated with FEM showing an excellent agreement between them.
Keywords: Magnetic field, numerical methods, analytical methods, surface current
DOI: 10.3233/JAE-180107
Journal: International Journal of Applied Electromagnetics and Mechanics, vol. 61, no. 2, pp. 273-292, 2019
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