Abstract
The Classical Preisach Model (CPM), [1], is essentially a description of the system as a distribution of hysteresis loops distributed as a function of coercivity (width of the loops) and interaction fields (shift of the loops). Delia Torre, [2], has shown that the interaction field distribution depends on the magnetic state (the “moving” model; see also [3,4]). The conclusion of these studies is that the interaction field distribution in a system with dipolar interparticle interaction depends on the magnetic state in a more complex way ([5,6]). In many practical situations most of these known effects are not taken into account in the Preisach model. The analysis of the significance of the neglected effects is very important in this case.
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References
Preisach, F., (1935) Uber die magnetische Nachwirkung, Z. Physik, 94,277–302.
Delia Torre, E., (1966) Effect of interaction on the magnetization of single-domain particles, IEEE Trans. Audio, 14(2), 86–93.
Berkov, D.V., (1996) Local-field distribution in systems with dipolar interparticle interaction, Phys. Rev., 53(2), 731–734.
Marta-Pardavi, M., et al, (1993) A Variable Variance Preisach Model, IEEE Trans. Magn., 29(6), 3793–3795.
M. Cerchez, L. Stoleriu, Al. Stancu, presented at ISEM’99, Pavia, Italy, 1999.
Delia Torre, E., et al, paper FR-01, Intermag 2000, Toronto.
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Stancu, A., Stoleriu, L., Cerchez, M. (2001). Micromagnetic Evaluation of The Interactions in Particulate Systems. In: Hadjipanayis, G.C. (eds) Magnetic Storage Systems Beyond 2000. NATO Science Series, vol 41. Springer, Dordrecht. https://doi.org/10.1007/978-94-010-0624-8_30
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DOI: https://doi.org/10.1007/978-94-010-0624-8_30
Publisher Name: Springer, Dordrecht
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