• DocumentCode
    753561
  • Title

    Continuation fast decoupled power flow with secant predictor

  • Author

    Alves, Dilson A. ; Da Silva, Luiz C P ; Castro, Carlos A. ; Da Costa, Vivaldo F.

  • Author_Institution
    Dept. of Electr. Eng., Paulista State Univ. FEIS UNESP, Sao Paulo, Brazil
  • Volume
    18
  • Issue
    3
  • fYear
    2003
  • Firstpage
    1078
  • Lastpage
    1085
  • Abstract
    The conventional Newton and fast decoupled power flow methods are considered inadequate for obtaining the maximum loading point of power systems due to ill-conditioning problems at and near this critical point. At this point, the Jacobian matrix of the Newton method becomes singular. In addition, it is widely accepted that the P-V and Q-θ decoupling assumptions made for the fast decoupled power flow formulation no longer hold. However, in this paper, a new fast decoupled power flow is presented that becomes adequate for the computation of the maximum loading point by simply using the reactive power injection of a selected PV bus as a continuation parameter. Besides, fast decoupled methods using V and θ as parameters and a secant predictor are also presented. These new versions are compared to each other with the purpose of pointing out their features, as well as the influence of reactive power and transformer tap limits. The results obtained for the IEEE systems (14 and 118 buses) show that the characteristics of the conventional method are enhanced and the region of convergence around the singular solution is enlarged.
  • Keywords
    Jacobian matrices; load flow; polynomials; power transformers; reactive power; IEEE 118 bus system; IEEE 14 bus system; Jacobian matrix; Newton method; P-V decoupling assumptions; Q-&thetas; decoupling assumptions; continuation fast decoupled power flow; fast decoupled power flow formulation; first-order polynomial secant predictor; ill-conditioning problems; maximum loading point; reactive power injection; reactive power limits; secant predictor; selected PV bus; transformer tap limits; voltage collapse; Jacobian matrices; Load flow; Newton method; Power system analysis computing; Power system economics; Power system stability; Power systems; Reactive power; Stability analysis; Voltage;
  • fLanguage
    English
  • Journal_Title
    Power Systems, IEEE Transactions on
  • Publisher
    ieee
  • ISSN
    0885-8950
  • Type

    jour

  • DOI
    10.1109/TPWRS.2003.814892
  • Filename
    1216149