DocumentCode
275757
Title
An axisymmetrical finite element-boundary element coupling method for the study of circuit breakers
Author
Bamps, N. ; Genon, A. ; Egros, W.L. ; Mauhin, J. ; Nicolet, A.
Author_Institution
Inst. Montefiore, Liege Univ., Belgium
fYear
1991
fDate
25-27 Nov 1991
Firstpage
35
Lastpage
38
Abstract
Rotating arc circuit breaker modeling requires the computation of the magnetic induction on the arc in order to estimate the Laplace force. An accurate modeling has to take into account the eddy currents and the magnetic saturation in axisymmetrical geometry. A finite element-boundary element coupling method is considered to deal with open boundary problems. Finite element domains can be used for conducting and nonlinear magnetic materials while boundary element domains are used elsewhere, that is mainly for the air. Numerical stability of the finite element method is insured by the use of an auxiliary potential equal to the vector potential divided by the radius. Boundary integrals required by the BEM involve elliptic functions which prevent any analytical treatment. Numerical integrations are made by an adaptative scheme which provides good accuracy of results. As the nonlinear character of the system prevents the use of complex formalism, even for sinusoidal excitations, transient analysis is made by using an Euler implicit scheme for time integration. The computed induction provides the time evolution of the force acting on the arc
Keywords
boundary-elements methods; boundary-value problems; circuit breakers; eddy currents; finite element analysis; BEM; Euler implicit scheme; Laplace force; air; arc; auxiliary potential; axisymmetrical geometry; boundary element domains; boundary integrals; circuit breakers; conducting materials; eddy currents; elliptic functions; finite element-boundary element coupling method; magnetic induction; magnetic saturation; nonlinear magnetic materials; nonlinear system; numerical integration; numerical stability; open boundary problems; radius; sinusoidal excitations; time evolution; time integration; transient analysis; vector potential;
fLanguage
English
Publisher
iet
Conference_Titel
Computation in Electromagnetics, 1991., International Conference on
Conference_Location
London
Print_ISBN
0-85296-529-X
Type
conf
Filename
140110
Link To Document