Introduction de l'effet de la température dans le modèle de Preisach pour la génération des cycles d'hystérésis

Archives of Electrical Engineering

“…Considering the non-linearity of the magnetic hysteresis cycle and its established dependence on temperature [4,9,10]. When T increases to the Curie temperature Tc, 𝑀 𝑠 decreases to zero and the ferromagnetic material changes to paramagnetic [8].…”

“…When T increases to the Curie temperature Tc, 𝑀 𝑠 decreases to zero and the ferromagnetic material changes to paramagnetic [8]. In publications dealing with the analytical modeling of the magnetic hysteresis using the Preisach model, authors selected a shape for the distribution function and also a temperature-dependent parameter which was a continuous function of temperature 𝑇 [3,8,9] and [16]. In this study and in order to determine an optimal temperature-dependent parameter, several numerical simulations with different shapes of this parameter were carried out.…”

“…In order to predict their behavior once integrated into electrical devices, the development of temperature-dependent hysteresis models remains an important issue for researchers. The two well-known models Jiles-Atherthon [1][2][3] and Preisach [4][5][6][7][8][9][10][11][12][13][14][15] have been widely used in the analytical modeling of magnetic hysteresis and in the calculation of magnetic losses in electromagnetic systems [6]. In the analytical modeling of hysteresis using the Preisach model, most authors have determined a shape for the Preisach distribution function with which they have associated one or more temperature dependent parameters [8,9,16].…”

“…The two well-known models Jiles-Atherthon [1][2][3] and Preisach [4][5][6][7][8][9][10][11][12][13][14][15] have been widely used in the analytical modeling of magnetic hysteresis and in the calculation of magnetic losses in electromagnetic systems [6]. In the analytical modeling of hysteresis using the Preisach model, most authors have determined a shape for the Preisach distribution function with which they have associated one or more temperature dependent parameters [8,9,16]. The influence of temperature has frequently been disregarded or eliminated in the numerical approach employing the Preisach model.…”

“…In a more recent work [7], the parameters of the Vector Play static hysteresis model have been modified so as to predict the thermal behavior. In [8,9] and [16], a critical exponent has been introduced both in the coercive field and in the saturation magnetization, to simulate hysteresis loops at different temperatures using the Preisach model. In [14], the authors have measured the major hysteresis loops of soft ferrite core samples at different temperatures and have concluded that the saturation points are temperature-dependent in a nonlinear manner.…”