• DocumentCode
    1441698
  • Title

    Calculation of no-load induction motor core losses using the rate-dependent Preisach model

  • Author

    Gyselinck, Johan J C ; Dupre, Luc R L ; Vandevelde, Lieven ; Melkebeek, Jan A A

  • Author_Institution
    Dept. of Electr. Power Eng., Ghent Univ., Belgium
  • Volume
    34
  • Issue
    6
  • fYear
    1998
  • fDate
    11/1/1998 12:00:00 AM
  • Firstpage
    3876
  • Lastpage
    3881
  • Abstract
    In this paper the authors present a two-step algorithm for predicting the core losses in an electrical machine. As a first step, the flux patterns in the cross section of the machine are calculated by using a time stepped two-dimensional finite element (FE) model, neglecting hysteresis and eddy currents in the laminated core. The second step consists in enforcing the calculated tooth and yoke flux waveforms to a one-dimensional FE lamination model in which the variation along the thickness of the induction and of the induced eddy currents is considered. The hysteretic behavior of the ferromagnetic material is taken into account by, means of a rate-dependent Preisach model. The outlined procedure is applied to a 3 kW squirrel-cage induction motor with either open or closed rotor slots, the former yielding elevated flux harmonics. Computation results and measurements at no-load (phase currents, stator tooth flux, and total iron losses) are compared
  • Keywords
    finite element analysis; laminations; machine theory; magnetic cores; magnetic hysteresis; squirrel cage motors; 3 kW; Preisach model; algorithm; core loss; eddy current; electrical machine; ferromagnetic material; finite element model; flux harmonic; hysteresis; induction; lamination; squirrel cage induction motor; Core loss; Eddy currents; Finite element methods; Hysteresis; Induction motors; Lamination; Magnetic materials; Prediction algorithms; Rotors; Teeth;
  • fLanguage
    English
  • Journal_Title
    Magnetics, IEEE Transactions on
  • Publisher
    ieee
  • ISSN
    0018-9464
  • Type

    jour

  • DOI
    10.1109/20.728297
  • Filename
    728297