• DocumentCode
    19046
  • Title

    Modal Frequency Sensitivity Analysis and Application Using Complex Nodal Matrix

  • Author

    Haitao Hu ; Zhengyou He ; Yangfan Zhang ; Shibin Gao

  • Author_Institution
    Sch. of Electr. Eng., Southwest Jiaotong Univ., Chengdu, China
  • Volume
    29
  • Issue
    2
  • fYear
    2014
  • fDate
    Apr-14
  • Firstpage
    969
  • Lastpage
    971
  • Abstract
    Modal impedance sensitivity and modal frequency sensitivity are two important characteristics of resonance modal analysis. Modal sensitivity is to calculate the sensitivity of a resonance mode against the parameters of network components. The eigendecomposition of a real matrix transformed from a complex matrix not only increases the dimension of nodal admittance matrix, but also creates two equal resonance frequencies in different modes. In this letter, a modal frequency sensitivity analysis using original complex nodal matrix (CMFS) is presented. The results obtained by this method are compared with those by realistic modal frequency sensitivity (RMFS) and the simulation verifies that this method possesses higher accuracy and applicability than that of RMFS. CMFS can determine each no-coupling resonance mode and investigate frequency sensitivity with respect to network component parameters. In addition, Newton´s method is introduced to the shift of resonance frequency cooperating with the CMFS.
  • Keywords
    Newton method; decomposition; harmonic analysis; matrix algebra; modal analysis; power system harmonics; sensitivity analysis; CMFS; Newton method; RMFS; complex nodal matrix; eigendecomposition; equal resonance frequency; modal impedance calculation; network component parameter; no-coupling resonance mode; nodal admittance matrix; power system harmonic analysis; realistic modal frequency sensitivity; resonance modal impedance frequency sensitivity analysis; Eigenvalues and eigenfunctions; Harmonic analysis; Matrix decomposition; Power system harmonics; Resonant frequency; Sensitivity analysis; Complex nodal matrix; modal sensitivity analysis; resonance modal analysis;
  • fLanguage
    English
  • Journal_Title
    Power Delivery, IEEE Transactions on
  • Publisher
    ieee
  • ISSN
    0885-8977
  • Type

    jour

  • DOI
    10.1109/TPWRD.2013.2288012
  • Filename
    6680675