Numerical scalar hysteresis model and its precision

• Autorzy: Jesenik M. , Goričan V. , Hamler A. , Štumberger B. , Trlep M.

Warianty tytułu

PL

Numeryczny model skalarny histerezy i jego dokładność

• Języki publikacji: EN

Abstrakty

EN

The calculation of magnetic fields in the electromagnetic devices is an important part of the design process. The numerical approach in consideration to the measured material hysteresis is discussed in the paper. Some precision problems of the model are pointed out. The results of the calculation are compared with the measurement results made on the magnetization set up for the characterization of semi and hard magnetic materials.

PL

Obliczanie pola magnetycznego w urządzeniach elektrycznych jest istotną częścia procesu projektowania. W artykule dyskutowane jest numeryczne podejście do zmierzonej histerezy. Pewne precyzyjne problemy zostały wypunktowane. Wyniki obliczeń porównane są z wynikami wykonanych na zestawach magnetycznych charakterystycznych dla materiałów magnetycznych twardych i półtwardych.

Słowa kluczowe

EN

finite element method; magnetic fields; measurement

PL

metoda elementów skończonych; pole magnetyczne; pomiary

• Wydawca: Wydawnictwo SIGMA-NOT
• Czasopismo: Przegląd Elektrotechniczny
• Rocznik: 2011
• Tom: R. 87, nr 3
• Strony: 85--88
• Opis fizyczny: Bibliogr. 19 poz., rys., tab.

Twórcy

autor

Jesenik M.

autor

Goričan V.

autor

Hamler A.

autor

Štumberger B.

autor

Trlep M.

• University of Maribor, Faculty of Electrical Engineering and Computer Science,

Bibliografia

• [1] Jesenik M., Gorićan V., Trlep M., Hamler A., Štumberger B.. Magnetic field calculation considering the measured hysteresis J. magn. magn. meter., 320 (2008), No. 20, 988-991
• [2] Enokizono M., Vector Manetic Property and Magnetic Characteristic Analysis by Vector Magneto-Hysteretic E &S Model, IEEE Trans. Magn., 45 (2009), No. 3, 1148-1153
• [3] Burraseano P., Cardelli E., Delia Torre E., Drisaldi G., Faba A., Ricci M., Pirani A., Numerical Identification Procedure for a Phenomenological Vector Hysteresis Model, IEEE Trans. . Magn., 45 (2009), No. 3, 1166-1169
• [4] Matsuo T., Comparison of Rotational Hysteretic Properties of Isotropic Vector Stop Models, IEEE Trans. Magn., 45 (2009) No. 3, 1194-1197
• [5] Leite J. V., Benabou A., Sadowski N. and Ferreira da Luz M., Finite Element Three-Phase Transformer Modeling Taking Into Account a Vector Hysteresis Model, IEEE Trans. Magn., 45 (2009), No. 3, 1716-1719
• [6] Slonczewski J. C., Theory of Magnetie Hysteresis in Films and Its Applications to Computers, IEEE Trans. Magn., 45 (2009) No. 1,8-14
• [7] Wang X., Xie D., Bai B., Takahashi N., Yang S., 3-D FEM Analysis in Eleetromagnetic Systems Considering Vector Hysteresis and Anisotropy, IEEE Trans. Magn., 44 (2008), No. 6,890-893
• [8] Zirka S. E., Moroz Y. I., Delia Torre E., Combination Hysteresis Model for Accommodation Magnetization, IEEE Trans. Magn. '41 (2005), No. 9, 2426-2431
• [9] Zirka S. E., Moroz Y. I., Marketos P., Moses A. J., Viscosity-: Based Magnetodynamic Model of Soft Magntic materials,IEEE Trans. on Magn., 42 (2006), No. 9, 2121-2132
• [10] CardelIi E., Delia Torre E. and Pinzaglia E., Numerical Implementation of the Radial Vector Hysteresis Model, IEEE Trans. Magn., 42 (2006), No. 4, 527-530
• [12] Henrotte F., Hameyer K., A Dynamical Vector Hysteresis Model Based on an Energy Approach, IEEE Trans. Magn., 42 (2006) No. 4, 899-902
• [12] Leonard P. J., Marketos P., Moses A. J., Lu M., Iron Losses Under PWM Excitation Using a Dynamic Hysteresis Model and Finite Elements, IEEE Trans. Magn., 42 (2006), No. 4, 907·910.
• [13] Lu M., Leonard P. J., Marketos P., Meydan T., Moses A. J., Dependance of Dynamic Preisach Distribution Function on Magntizing Frequeneies, IEEE Trans. Magn. , 42 (2006), No.- 951-954
• [14] Delia Torre E., CardelIi E., A Preisaeh-Stoner-Wohlfarth Vector Model, IEEE Trans. Magn., 42 (2006), No. 10,3126-3128
• [15] Hovorka O., Berger A., Friedman G., Preisach Model of Exchange Bias in Antiferromagnetically Coupled Bilayers, IEEE Trans. on Magn., 42 (2006), No. 10, 3129-3131
• [16] lzydorczyk J., A New Algorithm for Extraction of Parameters of Jiles and Atherton Hysteresis Model, IEEE Trans. Magn., 42 2006), No. 10,3132-3134
• [17] Zirka S. E., Moroz Y. I., Marketos P., Moses A. J., Jiles D. C. Measurement and Modeling of B-H Loops and Losses of High. Silicon Nonoriented Steels, IEEE Trans. Magn., 42 (2006), 10,3177-3179
• [18] Jiles D. C., A Self Consistant generalized Model for the Calculation of Minor Loop Exeursions in the Theory of Hysteresis, IEEE Trans. Magn., 28 (1992), No. 5., 2602-2604
• [19] Bertotti G., Dynamic Generalization of the Sealar Preisach Model of Hysteresis, IEEE Trans. Magn., 28 (1992), No.: 2599-2601