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Interpreting remanence isotherms: a Preisach-based study

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  • R. Roshko

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  • C. Viddal

Abstract

Numerical simulations of the field dependence of the isothermal remanent moment (IRM) and the thermoremanent moment (TRM) are presented, based on a Preisach formalism which decomposes the free energy landscape into an ensemble of thermally activated, temperature dependent, double well subsystems, each characterized by a dissipation field H d and a bias field H s . The simulations show that the TRM approaches saturation much more rapidly than the corresponding IRM and that, as a consequence, the characteristics of the IRM are determined primarily by the distribution of dissipation fields, as defined by the mean field $\bar {H}_d (T)$ and the dispersion $\sigma_d (T)$ , while the characteristics of the TRM are determined primarily by a mixture of the mean dissipation field $\bar {H}_d (T)$ and the dispersion of bias fields $\sigma_s (T)$ . The simulations also identify a regime $\bar {H}_d \gg\sigma_s $ , where the influence of $\bar {H}_d (T)$ on the TRM is negligible, and hence where the TRM and the IRM provide essentially independent scans of the Preisach distribution along the two orthogonal H s and H d directions, respectively. The systematics established by the model simulations are exploited to analyze TRM and IRM data from a mixed ferromagnetic perovskite Ca 0.4 Sr 0.6 RuO 3 , and to reconstruct the distribution of characteristic fields H d and H s , and its variation with temperature. Copyright Springer-Verlag Berlin/Heidelberg 2004

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  • R. Roshko & C. Viddal, 2004. "Interpreting remanence isotherms: a Preisach-based study," The European Physical Journal B: Condensed Matter and Complex Systems, Springer;EDP Sciences, vol. 40(2), pages 145-151, July.
  • Handle: RePEc:spr:eurphb:v:40:y:2004:i:2:p:145-151 DOI: 10.1140/epjb/e2004-00253-3
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    1. Fudenberg, Drew & Levine, David, 1998. "Learning in games," European Economic Review, Elsevier, vol. 42(3-5), pages 631-639, May.
    2. Drew Fudenberg & David M. Kreps & Eric S. Maskin, 1990. "Repeated Games with Long-run and Short-run Players," Review of Economic Studies, Oxford University Press, vol. 57(4), pages 555-573.
    3. Drew Fudenberg & Eric Maskin, 1998. "The Folk Theorem for Repeated Games with Discounting and Incomplete Information," Levine's Working Paper Archive 224, David K. Levine.
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