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XIX Sympozjum Srodowiskowe PTZE - materialy.pdf

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<strong>XIX</strong> <strong>Sympozjum</strong> <strong>PTZE</strong>, Worliny 2009<br />

Fig. 1. The analyzed induction motors arrangement<br />

Fig. 2. The nonlinear characteristics of the simulated problems<br />

Acknowledgement<br />

114<br />

The nonlinear characteristics presented in Fig.<br />

2 have been used, and the curve has been<br />

approached by a simple piecewise linear<br />

approximation. This characteristic is the<br />

nonlinerar curve of a soft iron.<br />

The full paper will present and compare two<br />

potential formulations to solve nonlinear eddy<br />

current field problems by applying the Fixed-<br />

Point iterative technique. The formulations<br />

are the T,Φ – Φ – potential formulation and<br />

the A* – A – potential formulation of 2D<br />

time-stepping finite element analysis.<br />

This paper was supported by the János Bolyai Research Scholarship of the Hungarian<br />

Academy of Sciences (BO/00064/06), by Széchenyi István University, and by the Hungarian<br />

Scientific Research Fund.<br />

References<br />

[1] K.R. Davey, “Induction Motor Analysis – International TEAM Workshop Problem 30”,<br />

http://www.compumag.co.uk/.<br />

[2] M. Kuczmann, A. Iványi, The Finite Element Method in Magnetism, Akadémiai Kiadó, Budapest, 2008.<br />

[3] J.P.A. Bastos, N. Sadowski, Electromagnetic Modeling by Finite Element Methods, Marcel Dekker Inc.,<br />

New York – Basel, 2003.<br />

[4] E. Dlala, A. Arkkio, “Analysis of the Convergence of the Fixed-Point Method Used for Solving Nonlinear<br />

Rotational Magnetic Field Problems,” IEEE Transaction on Magnetics, vol. 44, pp. 473-478, 2008.<br />

[5] B. Davat, Z. Ren, M. Lajoie-Mazenc, “The movement in the field modeling,” IEEE Transaction on<br />

Magnetics, vol. MAG-21, no. 6, November 1985, pp. 2296-2298.<br />

[6] Ivanyi A. Magnetic field computation with R-functions, Akadémia Kiadó, Budapest, 1997.

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