• DocumentCode
    1544338
  • Title

    Modeling of magnetizing and core-loss currents in single-phase transformers with voltage harmonics for use in power flow

  • Author

    Stensland, T. ; Fuchs, E.F. ; Grady, W.M. ; Doyle, M.T.

  • Author_Institution
    Colorado Univ., Boulder, CO, USA
  • Volume
    12
  • Issue
    2
  • fYear
    1997
  • fDate
    4/1/1997 12:00:00 AM
  • Firstpage
    768
  • Lastpage
    774
  • Abstract
    This paper presents two approaches for calculating the iron-core and copper losses of a 25 kVA single-phase pole transformer subjected to low-frequency voltage harmonics: an approximate calculation and a finite-element computer model. These methods can be applied to any transformer of similar construction by simply changing the input data, and they can be used for most other single-phase transformers with small modifications. The approximate method is a technique for calculating the change in iron-core losses which can be done without a computer. The finite element computer model performs a quasi three-dimensional field analysis on the iron-core region and calculates the flux density (B) and iron-core losses in each finite element, as well as the magnetizing and core-loss currents. The results of either method can be used at pre-processing for a (harmonic) power flow program
  • Keywords
    approximation theory; finite element analysis; magnetic fields; magnetisation; power transformers; transformer cores; 25 kVA; LF voltage harmonics; approximate calculation; copper losses; core-loss currents; finite-element computer model; flux density; iron-core losses; magnetizing currents; power flow; quasi 3-D magnetic field analysis; single-phase pole transformer; Copper; Finite element methods; Load flow; Magnetic analysis; Magnetic cores; Magnetic flux; Performance analysis; Phase transformers; Power system harmonics; Transformer cores;
  • fLanguage
    English
  • Journal_Title
    Power Delivery, IEEE Transactions on
  • Publisher
    ieee
  • ISSN
    0885-8977
  • Type

    jour

  • DOI
    10.1109/61.584366
  • Filename
    584366