DocumentCode
2654816
Title
Iterative FEM-BEM technique for an efficient computation of magnetic fields in regions with ferromagnetic bodies
Author
Ciric, I.R. ; Maricaru, M. ; Hantila, I.F. ; Marinescu, S.
Author_Institution
Dept. of Electr. & Comput. Eng., Univ. of Manitoba, Winnipeg, MB, Canada
fYear
2010
fDate
6-8 Sept. 2010
Firstpage
1
Lastpage
6
Abstract
Inside the ferromagnetic bodies the magnetic field is determined by applying the Finite Element Method (FEM) with a Dirichlet boundary condition for the magnetic potential. The resulting tangential component of the field intensity is used as boundary condition for the exterior field problem whose solution is obtained by the Boundary Element Method (BEM) which provides the new boundary condition for the interior problem. The nonlinearity of the highly permeable ferromagnetic material is treated by implementing the Polarization Fixed Point Method (PFPM), where the magnetic polarization is corrected in terms of the field intensity. While preserving the intrinsic advantages of the FEM and the BEM, separately, the proposed technique also allows to easily take into consideration the terminal voltage of the coils as input data and a simple field solution for multiply connected structures, such as transformers, electrical machines, and a multitude of electromagnetic devices.
Keywords
boundary-elements methods; ferromagnetic materials; finite element analysis; iterative methods; Dirichlet boundary condition; boundary element method; coils; ferromagnetic bodies; finite element method; iterative FEM-BEM technique; magnetic fields; magnetic polarization; magnetic potential; polarization fixed point method; terminal voltage; Boundary conditions; Coils; Finite element methods; Magnetic flux; Magnetic separation; Permeability; boundary integral equations; hybrid FEM-BEM techniques; iterative methods; multiply connected regions; nonlinear media;
fLanguage
English
Publisher
ieee
Conference_Titel
Electrical Machines (ICEM), 2010 XIX International Conference on
Conference_Location
Rome
Print_ISBN
978-1-4244-4174-7
Electronic_ISBN
978-1-4244-4175-4
Type
conf
DOI
10.1109/ICELMACH.2010.5608292
Filename
5608292
Link To Document