• DocumentCode
    1428381
  • Title

    Synchronous-machine sudden 3-phase short-circuit. Analysis by norton´s, constant-flux-linkage and thévenin´s theorems

  • Author

    Goswami, S.K.

  • Author_Institution
    Tracked Hovercraft Ltd., Cambridge, UK
  • Volume
    118
  • Issue
    10
  • fYear
    1971
  • fDate
    10/1/1971 12:00:00 AM
  • Firstpage
    1459
  • Lastpage
    1466
  • Abstract
    The paper presents a new technique of analysis. Equivalent circuits, which normally omit altogether the asymmetrical and 2nd-harmonic armature-current components, are made to give the complete solution including the said components by applying theorems which are well known for their simplifying effect. In the first alternative, Norton´s theorem is used to replace the 3-phase armature-voltage source by equivalent current sources on the direct and quadrature axes. The appropriate axis loads presented by the rest of the machine are connected to the current sources. Thus, appropriately energised equivalent circuits are obtained which give the complete solution. In the second alternative, the `effective¿ 2-axis armature-voltage source, for short-circuit conditions, is determined by the constant-flux-linkage theorem. Then, by Thévenin´s theorem, the appropriately energised equivalent circuits are obtained which again give the complete solution.
  • Keywords
    equivalent circuits; short-circuit currents; synchronous machines; Norton´s theorem; Thevenin´s theorem; appropriate axis loads; appropriately energised equivalent circuits; asymmetrical and second harmonic armature current components; complete solution; constant flux linkage theorem; direct and quadrature axes; equivalent current sources; new technique of analysis; short circuit conditions; sudden-three phase short circuit; synchronous machine; three phase armature voltage source; two axis armature voltage source;
  • fLanguage
    English
  • Journal_Title
    Electrical Engineers, Proceedings of the Institution of
  • Publisher
    iet
  • ISSN
    0020-3270
  • Type

    jour

  • DOI
    10.1049/piee.1971.0268
  • Filename
    5250663