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The effect of anisotropy in the modified Jiles-Atherton model of static hysteresis

Treść / Zawartość
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Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
An extension of the modified Jiles-Atherton description to include the effect of anisotropy is presented. Anisotropy is related to the value of the angular momentum quantum number J, which affects the form of the Brillouin function used to describe the anhysteretic magnetization. Moreover the shape of magnetization dependent R(m) function is influenced by the choice of the J value.
Rocznik
Strony
49--57
Opis fizyczny
Bibliogr. 18 poz., rys., tab.
Twórcy
autor
  • Faculty of Electrical Engineering, Czestochowa University of Technology, Armii Krajowej 17, 42-200 Częstochowa, krzych@el.pcz.czest.pl
Bibliografia
  • [1] Basso V., Bertotti G., Hysteresis models for the description of domain wall motion. IEEE Transactions on Magnetics 32(5): 4210-4212 (1996).
  • [2] Chwastek K., Frequency behaviour of the modified Jiles-Atherton model. Phys. B 403: 2484-2487 (2008).
  • [3] Chwastek K., Modelling magnetic properties of MnZn ferrites with the modified Jiles-Atherton description. Journal of Physics D: Applied Physics 43: 015005-5 (2010).
  • [4] Chwastek K., Modelling offset minor hysteresis loops with the modified Jiles-Atherton description. Journal of Physics D: Applied Physics 42: 165002-5 (2009).
  • [5] Chwastek K., Szczygłowski J., An alternative method to estimate the parameters of Jiles-Atherton model. Journal of Magnetism and Magnetic Materials 314: 47-51 (2007).
  • [6] Chwastek K., Szczygłowski J., Wilczyński W., Modelling dynamic hysteresis loops in steel sheets. COMPEL 28(3): 603-612 (2009).
  • [7] Chwastek K., Szczygłowski J., Wilczyński W., Modelling magnetic properties of high silicon steel. Journal of Magnetism and Magnetic Materials 322: 799-803 (2010).
  • [8] Cullity B.D., Introduction to magnetic materials, Addison-Wesley, Reading (1972).
  • [9] Finkel D.E., Global optimization with the DIRECT algorithm, PhD Thesis, North Carolina State University, Raleigh (2005).
  • [10] Holzer D., Pérez de Albéniz I., Grössinger R., Sassik H., Low temperature properties of nanocrystalline Fe73.5Cu1Nb3Si13.5B9 ribbons, Journal of Magnetism and Magnetic Materials 203: 83-88 (1999).
  • [11] Jiles D.C., Atherton D.L., Theory of ferromagnetic hysteresis. Journal of Magnetism and Magnetic Materials 61: 48-60 (1986).
  • [12] Jones D.R., Perttunen C.D., Stuckman B.E., Lipschitzian optimization without the Lipschitz constant. Journal of Optimization Theory and Applications 79(1): 157-181 (1993).
  • [13] Kádár Gy., The bilinear product model of hysteretic phenomena. Physica Scripta T25: 161-164 (1989).
  • [14] Kádár Gy., The Preisach-type product model of magnetic hysteresis, in Iványi A. (Ed.), Preisach Memorial Book, Akadémiai Kiadó, Budapest: 15-27 (2005).
  • [15] Kádár Gy., Szabó Zs., Magnetization process as a combined function of field and temperature in the product model of hysteresis, Journal of Magnetism and Magnetic Materials 272-276: e547-e549 (2004).
  • [16] Raghunathan A., Melikhov Y., Snyder J.E., Jiles D.C., Generalized form of anhysteretic magnetization function for Jiles-Atherton model of hysteresis. Applied Physics Letters 95: 172510-3 (2009).
  • [17] Ramesh A., Jiles D.C., Roderick J.M., A model of anisotropic anhysteretic magnetization, IEEE Transactions on Magnetics 32(5): 4234-4326 (1996).
  • [18] Szczygłowski J., Influence of eddy currents on magnetic hysteresis loops in soft magnetic materials, Journal of Magnetism and Magnetic Materials 223: 97-102 (2001).
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BPS2-0059-0069
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