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Modelowanie histerezy metodą Presisacha
Języki publikacji
Abstrakty
In the paper the basic idea of the classical Preisach model is introduced and extended to vector realization of the hysteresis characteristic in case if vectors of the magnetic field intensity and the magnetization are not coincident. A procedure for determination of the parameters from measured data is presented and its efficiency is proved as well.
Przedstawiono ideę modelu histerezy zaproponowaną przez Preisacha i jej rozszerzenie dla przypadku gdy wektory indukcji i natężenia pola magnetycznego nie są w koincydencji. Opisano procedurę określania parametrów modelu na podstawie danych eksperymentalnych.
Wydawca
Czasopismo
Rocznik
Tom
Strony
145--150
Opis fizyczny
Bibliogr. 53 poz., rys., wykr.
Twórcy
autor
- Budapest University of Technology and Economics, Egry J. u. 18. H-1521 Budapest, Hungary
autor
- Research Institute for Solid State Physics and Optics, H-1525 ,Budapest, Hungary
autor
- Budapest University of Technology and Economics, H-1521 ,Budapest, Hungary
Bibliografia
- [1]. Vajda, F., Della Torre, E.: Ferenc Preisach, In Memoriam, IEEE Trans. on Magn. (1995)
- [2]. Preisach F.: Über die magnetische Nachwirkung, Z. Phys., Bd.94, (1935),277-302.
- [3]. Ewing, J.A.: Magnetism in Iron and Other Materials, Part I.- LV. Electrician,vol.24-28, 1890-1892.
- [4]. Madelung E. : Über Magnetisierung durch schnellverlaufende Ströme und die Wirkungsweise des Rutherford-Marconischen Magnetdetektors, Ann. Phys., Bd.17, (1905), 861-890.
- [5]. Everett, D.H., Whitton, W.I.: A General Approach to Hysteresis, Part I., Trans. of Faraday Soc., vol.48. (1952) 749-757.
- [6]. Everett, D.H., Smith, F.W.: A General Approach to Hysteresis, Part II. Development of the Domain Theory, Trans. of Fraday Soc., vol.50. (1954), 187-197.
- [7]. Everett, D.H.: A General Approach to Hysteresis, Part III., A Formal Treatment of the Independent Domain Model of Hysteresis, Trans. of Faraday Soc., vol.50. (1954). 1077-1096
- [8]. Everett, D.H.: A General Approach to Hysteresis, Part IV., An Alternative Formulation of the Domain Model, Trans. on Faraday Soc., vol.51. (1955), 1551-1556.
- [9]. Woodward, J.G., Della Torre, E.: Particle interaction in magnetic Recording Tapes, J. of Appl. Phys. vol.31. (1960), 56-62.
- [10]. Rado, G.T., Folen, V.J.: Determination of Molecular Field Coefficients in Ferromagnets, J. of Appl. Phys. vol.31. (1960),. 62-68.
- [11]. Della Torre, E.: Effect of Interaction on the Magnetization of Single-Domain Particles, IEEE Trans. on Audio and Electroacustics, vol.AU-14. (1966), 86-93
- [12]. Del Vechio, R.M.: An efficient procedure for modelling complex hysteresis processes in ferromagnetic materials, IEEE Trans. on Magn. vol.16. (1980), 809-811
- [13]. Mayergoyz, I.D.: Mathematical Model of Hysteresis, IEEE Trans. on Magn. vol. 22. (1986), 603-608
- [14]. Chikazumi ,S., Charap, S.H.: Physics of Magnetism, J. Wiley, (1964)
- [15]. Krasnoselskii, M.A., Pokrovskii, A.V.: Systems with Hysteresis, (in Russian), Nauka, Moscow, (1983)
- [16]. Mayergoyz, I.D.: Mathematical Models of Hysteresis, Springer, (1991)
- [17]. Visintin, A.: Differential Models of Hysteresis, in Ser. Applied Mathematical Sciences, Springer, (1994)
- [18]. Iványi A.: Hysteresis Models in Electromagnetic Computation. Akadémiai Kiadó Budapest, (1997)
- [19]. Bertotti G. , Hysteresis in Magnetism, Academic Press, (1998)
- [20]. Benda, O.: Possibilities and limits of the Preisach models, J. Magn. Magn. Mat. vol.112. (1992), 443-446
- [21]. Füzi J.: Parameter Identification in Preisach Model to Fit Major Loop Data, Studies in Applied Electromagnetics and Mechanics, 11 – Applied Electromagnetics and Computational Technology, IOS Press Amsterdam (1997),77-82
- [22]. Kadar, Gy.: On the Preisach function of ferromagnetic hysteresis, J. of Appl. Phys. vol.61. (1987), 4013-4015
- [23]. Kadar Gy., Della Torre E. : Hysteresis Modeling: I. Noncongruency, IEEE Magn. Vol.23, No.5, (1987), 2820-2822
- [24]. Della Torre E. , Kadar Gy: Hysteresis Modeling: II. Accommodation, IEEE Magn. Vol.23, No.5, (1987), 2823-2825
- [25]. Mayergoyz, I.D., Friedman, G.: Generalized Preisach Model of Hysteresis, IEEE Trans. on Magn. vol.24. (1988), 212-217
- [26]. Mayergoyz I.D., Friedman G. , Salling C. : Comparison of the Classical and Generalized Preisach Hysteresis Model with Experiments, IEEE Magn. Vol.25, No.5, (1989), 3925-3927
- [27]. Mayergoyz, I.D., Adly, A.A., Friedman, G.: New Preisach-type models of hysteresis and their experimental testing, J. Appl. Phys. vol.67. (1990), 5373-5375
- [28]. Mayergoyz I.D., Adly A.A. : Numerical Implementation of the Feedback Preisach Model, IEEE Magn. Vol.25, No.5, (1992), 2605-2607
- [29]. Vajda, F., Della Torre, E.: Relationship between the moving and the product Preisach models, IEEE Trans. on Magn. vol.27. (1991), 3823-3826
- [30]. Della Torre E. , Vajda F. : Physical Basis for Parameter Identification in Magnetic Materials, IEEE Magn. Vol.32, No.5, (1996), 4186-4191
- [31]. Vajda F. , Della Torre E. : Measurements of OutputDependent Preisach Functions. IEEE Magn, Vol.27, No.6, (1991), 4757-4762
- [32]. Della Torre E. , Vajda F. : Parameter Identification of the Complete-Moving Hysteresis Model Using Major Loop Data. IEEE Magn, Vol.30, No.6, (1994), 4987-5000
- [33]. Bertotti G. : Dynamic Generalization of the Scalar Preisach Model of Hysteresis, IEEE Magn. Vol.28, No.5, (1992), 2599-2601
- [34]. Bertotti G., Pasquale M. : Physical Interpretation of Induction and Frequency Dependence of Power Losses in Soft Magnetic Materials, IEEE Magn. Vol.28, No.5, (1992), 2787-2789
- [35]. Dupré L.R., Van Keer R., Melkebeek J.A.A.: Modelling and Identification of Iron Losses in Nonoriented Steel Laminations Using Preisach Theory. IEE Proc. on Electrical Power Appl., Vol. 144, No. 4, (1997)
- [36]. Füzi J.: Computationally Efficient Rate Dependent Hysteresis Model. COMPEL (The International Journal for Computation and Mathematics in Electrical and Electronic Engineering), Vol.13, No3, (1999), 445-457
- [37]. Füzi J., Iványi A.: Features of Two Rate Dependent Hysteresis Models, Physica B, Vol.306, (HMM2001, Washington), (2001), 137-142
- [38]. Mayergoyz, I.D., Friedman, G.: Isotropic vector Preisach model of hysteresis, J. of Appl. Phys. vol.61. (1987). 4022-4024
- [39]. Mayergoyz, D.I.: Vector Preisach hysteresis models, J. of Appl. Phys. vol.63. (1988),2995-3000
- [40]. Mayergoyz, D.I., Friedman, G.: On the integral equation of the vector Preisach hysteresis model, IEEE Trans. on Magn. vol.23. (1987),2638-2640
- [41]. Mayergoyz, D.I., Friedman, G.: Identification problem for 3-D anisotropic Preisach model of vector hysteresis, IEEE Trans. on Magn. vol.24. (1988), 2928-2930
- [42]. Della Torre, E., Kadar, Gy.: Vector Preisach and the moving model, J. of Appl. Phys. vol.63. (1988), 3004-3006
- [43]. Mayergoyz, D.I., Adly, A.A.: A new isotropic vector Preisach-type model of hysteresis and its identification, IEEE Trans. on Magn. vol.29. (1993), 2377-2379
- [44]. Oti, J., Della Torre, E.: A vector moving model of both reversible and irreversible magnetization processes, J. of Appl. Phys. vol.67. (1990), 5364-5366
- [45]. Wiesen, K., Charap, S.H.: Vector Preisach modeling, J. of Appl. Phys. vol.61. (1987), 4019-4021
- [46]. Ossart, F., Davidson, R., Charap, S.H.: A 3D moving vector Preisach hysteresis model, IEEE Trans. on Magn. vol.31. (1995), 1785-1788
- [47]. Wiesen, K.C., Charap, S.H.: A rotational vector Preisach model for unoriented media, J. of Appl. Phys. vol.67. (1990), 5367-5369
- [48]. Charapm S.H. , Ktena A. : Vector Preisach Modeling. J. Appl. Phys. Vol.73, No.10, 1993, pp.5818-5823.
- [49]. Vajda F. , Della Torre E. : Experimental Analysis of Vector Preisach Modelling for Anisotropic Recording Media. IEEE Magn. Vol.31, No.6, (1995), 2907-2909
- [50]. Füzi J., Iványi A.: Isotropic Vector Preisach Particle, Physica B (Condensed Matter), Vol.275, (2000), 179-182
- [51]. Füzi J.: Anisotropic Vector Preisach Particle, Journal of Magnetism and Magnetic Materials, Vol.215-216, (2000), 597-600
- [52]. Szabó Zs. Iványi A. Magnetizing field in ferromagnetic sheet, Physica B, vol. 306, (2001), 172-177
- [53]. Kuczmann M. Iványi A. : Vector Neural Network Hysteresis Model, Physica B, 306 (2001), 143-148.
Typ dokumentu
Bibliografia
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