Random free energy model for the description of hysteresis

Journal of Applied Physics

Volumn 79, Issue 8 PART 2B, 1996, Pages 5764-5766

  Bertotti, G ^a   Basso, V ^a   Durin, G ^a  

^a ISTITUTO ELETTROTECNICO NAZIONALE GALILEO FERRARIS   (Italy)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0005993074     PISSN: 00218979     EISSN: None     Source Type: Journal    
DOI: 10.1063/1.362181     Document Type: Article

References (11)

1. F. Preisach, Z. Phys. 94, 277 (1935).
2. L. Néel, Cahiers de Phys. 12, 1 (1942).
3. This basic equation has been considered in the past to describe the properties of the Barkhausen effect (see Refs. 4 and 5 and references therein) An analytic solution as a function of the time exits in closed form in the case where the external field increases at constant rate.
4. B. Alessandro, C. Beatrice, G. Bertotti, and M. Montorsi, J. Appl. Phys 64, 5355 (1988); 68, 2901 (1990); 68, 2908 (1990).
5. B. Alessandro, C. Beatrice, G. Bertotti, and M. Montorsi, J. Appl. Phys 64, 5355 (1988); 68, 2901 (1990); 68, 2908 (1990).
6. B. Alessandro, C. Beatrice, G. Bertotti, and M. Montorsi, J. Appl. Phys 64, 5355 (1988); 68, 2901 (1990); 68, 2908 (1990).
7. G. Durin, G. Benotti, and A. Magni, Fractals 3, 351 (1995).
8. I. D. Mayergoyz, Mathematical Models of Hysteresis (Springer, New York, 1991).
9. L. Pust and G. Bertotti, IEEE Trans. Magn. 30, 834 (1994).
10. V. Basso and G. Bertotti, IEEE Trans. Magn. 30, 64 (1994).
11. R. D. McMichael, F. Vajda, and E. Della Torre, J. Appl. Phys. 75, 5692 (1994).