2015
DOI: 10.1108/compel-10-2014-0258
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The influence of the leg cutting on the core losses in the amorphous modular transformers

Abstract: Purpose -In a modular transformer with a wounded amorphous core, the authors should make some cutting to limit the eddy currents in its magnetic ribbon. The purpose of this paper is to deal with 3D magnetic field analysis, including the eddy currents induced by varying frequency of power. The influence of the core leg cutting on the power losses values, in the three variants of a one-phase modular transformer structure, has been presented. Design/methodology/approach -3D field problems including eddy currents … Show more

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Cited by 10 publications
(4 citation statements)
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References 7 publications
(6 reference statements)
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“…The reluctances of the stator and rotor paths were calculated from the equation: where l i denotes the length of a magnetic path, A i indicates the cross-section area of the magnetic path, ν(B) is the nonlinear magnetic reluctivity for dynamo steel sheets M400-50A (Figure 6). The magnetic reluctivity curve has been tested with a closed magnetic circuit (Tomczuk et al , 2015). In the calculation model, the stacking factor k s = 0.97 is assumed.…”
Section: Nonlinear Magnetic Equivalent Circuitmentioning
confidence: 99%
“…The reluctances of the stator and rotor paths were calculated from the equation: where l i denotes the length of a magnetic path, A i indicates the cross-section area of the magnetic path, ν(B) is the nonlinear magnetic reluctivity for dynamo steel sheets M400-50A (Figure 6). The magnetic reluctivity curve has been tested with a closed magnetic circuit (Tomczuk et al , 2015). In the calculation model, the stacking factor k s = 0.97 is assumed.…”
Section: Nonlinear Magnetic Equivalent Circuitmentioning
confidence: 99%
“…5. The flux linkage was calculated from the following equation [8]: where N is the turn number of the stator winding and φ k is the magnetic flux linking with one turn of the winding. The flux linkage of the first electromagnet as a function of the winding current I 1 and the shaft position y is given in Fig.…”
Section: Mathematical Model Of the Active Magnetic Bearingmentioning
confidence: 99%
“…In transient analysis, the field-circuit model has been used (Zimon et al, 2012). In the implemented method, the nonlinear integral parameters (Tomczuk et al, 2015) of the circuit (Lorentz force F and magnetic flux U vs projectile position z and excitation current i) are determined using FEM calculations. Afterwards, the method for nonlinear ordinary differential equations (ODEs) is used to solve the circuit equations.…”
Section: Calculation Modelmentioning
confidence: 99%