2015
DOI: 10.12693/aphyspola.128.116
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Modelling Hysteresis Loops in Fe-Based Soft Magnetic Composites Using Takács Description

Abstract: The measurements and modeling of hysteresis loops of soft magnetic composites made of powder with dierent particle sizes and dierent densities were investigated. The Takács description that is based on hyperbolic tangent transformation has been applied in the consideration. The paper shows recorded hysteresis loops with the maximum ux density of 1.2 T.

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Cited by 6 publications
(1 citation statement)
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“…Composite materials are usually isotropic; therefore, computational techniques and models developed for isotropic media are appropriate (Benabou et al , 2004; Gilbert et al , 2004; Guérin et al , 2016; Henrotte et al , 2006; Jakubas et al , 2017; Jankowski et al , 2015; Ślusarek et al , 2015a, 2015b, Zidarič et al , 2006; Zidarič and Miljavec, 2011). Among different descriptions of hysteresis in SMC cores, the following models have attracted much attention of researchers: the phenomenological T(x) model (Jankowski et al , 2015, Ślusarek et al , 2015a, 2015b), the Jiles–Atherton (JA) approach and its modifications (Benabou et al , 2004; Clénet et al , 2000, Zidarič et al , 2006; Ślusarek et al , 2015a), the Schneider description (Birčaková et al , 2017) and the Preisach model (Benabou et al , 2004, 2008). In the present paper, we focus on a low-dimensional description, developed by the Brazilian research group GRUCAD (Koltermann et al , 2000, 2002).…”
Section: Introductionmentioning
confidence: 99%
“…Composite materials are usually isotropic; therefore, computational techniques and models developed for isotropic media are appropriate (Benabou et al , 2004; Gilbert et al , 2004; Guérin et al , 2016; Henrotte et al , 2006; Jakubas et al , 2017; Jankowski et al , 2015; Ślusarek et al , 2015a, 2015b, Zidarič et al , 2006; Zidarič and Miljavec, 2011). Among different descriptions of hysteresis in SMC cores, the following models have attracted much attention of researchers: the phenomenological T(x) model (Jankowski et al , 2015, Ślusarek et al , 2015a, 2015b), the Jiles–Atherton (JA) approach and its modifications (Benabou et al , 2004; Clénet et al , 2000, Zidarič et al , 2006; Ślusarek et al , 2015a), the Schneider description (Birčaková et al , 2017) and the Preisach model (Benabou et al , 2004, 2008). In the present paper, we focus on a low-dimensional description, developed by the Brazilian research group GRUCAD (Koltermann et al , 2000, 2002).…”
Section: Introductionmentioning
confidence: 99%