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In this paper a new vector hysteresis model is constructed on the basis of a scalar hysteresis model. The advantages of the scalar model are its easy identification, past memory representation and numerical simplicity. The accommodation property of the model comes from the construction philosophy of the model. The feasibility of the extrapolation is defined by the turning points. The convenience of this model is its efficiency in reduction of the calculation time. The model parameters, the modification vector fields, derived from the permeability vector can be determined from the measured data points. The vector model can approximate the behavior of the vector hysteresis characteristics of ferromagnetic materials. In this paper the main question of the vector model, the definition of the initial values of components in the selected directions is solved.

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Kuczmann M., Ivanyi A. Vector hysteresis model based on neural network, COMPEL, The International Journal for Computation and Mathematics in Electrical and Electronic Engineering , Vol. 22, 2003, pp. 730

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Physica B 2006 343 80 84 Kuczmann M., Ivanyi A. Vector hysteresis model based on neural network

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Zimmerman W. B. J. Multiphysics modeling with finite element methods , World Scientific Publishing Co. 2006. Kuczmann M., Ivanyi A. Neural network based vector hysteresis model in the finite element method , Győr, 2007, 2

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Schiffer A., Ivanyi A. Two-dimensional vector hysteresis model, Pollack Periodica , Vol. 1, No. 2, 2006, pp. 83–97. Ivanyi A. Two-dimensional vector hysteresis model

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59 64 Kuczmann M. Neural network based vector hysteresis model and the nondestructive testing method, PhD Thesis , Budapest University of Technology and Economics, 2004

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. Preisach Memorial Book 2005 Schiffer A., Ivanyi A. Two-dimensional vector hysteresis model, Pollack Periodica , Vol. 1

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. Improving loss properties of the Mayergoyz vector hysteresis model, IEEE Trans. on Magn , Vol. 46, 2010, pp. 918–921. Belkasim M. Improving loss properties of the Mayergoyz vector

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] Emad D. Magnetodynamic vector hysteresis models for steel laminations of rotating electrical machines , PhD Theses , Helsinki University of Technology , Helsinki , 2008

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. [27] Schiffer A. , Ivanyi A. Two-dimensional vector hysteresis model , Pollack Periodica , Vol. 1 , No. 2 , 2006 , pp. 83 – 97

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