Sutor A, Bi S, Lerch R (2013)
Publication Status: Published
Publication Type: Journal article
Publication year: 2013
Publisher: Springer Verlag (Germany)
Book Volume: 112
Pages Range: 269-273
Journal Issue: 2
DOI: 10.1007/s00339-013-7806-0
In order to precisely describe the behavior of ferromagnetic materials in rotating magnetic fields, vector hysteresis models are necessary. The extension of the Preisach model with vector methods is well known. Much research in this field is based on the Mayergoyz vector hysteresis model. The drawback of this kind of model is the computational effort for the additional integral in the vectorial Preisach operator. Therefore, much effort is being put into the development of efficient vector models. For the reason of computational efficiency, models have been developed that differ from the Preisach approach and are, for example, based on rotationally coupled step functions. We have proposed a very efficient Preisach based model before, which we called the rotational vector Preisach model. Here, we propose an extension of the rotational switching function of the mentioned model, which improves the model characteristics for arbitrary H-field trajectories. We also introduce a set of special vectorial minor loops for the general validation and comparison of vector models. We apply those H-field trajectories to isotropic materials like FeCo thin films as used in our micromechanical systems. The vectorial minor loops can readily be utilized to evaluate the model output and the results agree well with vectorial measurements.
APA:
Sutor, A., Bi, S., & Lerch, R. (2013). Validation of the rotational vector Preisach model with measurements and simulations of vectorial minor loops. Applied Physics A: Materials Science and Processing, 112(2), 269-273. https://doi.org/10.1007/s00339-013-7806-0
MLA:
Sutor, Alexander, Shasha Bi, and Reinhard Lerch. "Validation of the rotational vector Preisach model with measurements and simulations of vectorial minor loops." Applied Physics A: Materials Science and Processing 112.2 (2013): 269-273.
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