• DocumentCode
    3010333
  • Title

    Solving switching angles for the inverter´s selected harmonic elimination technique with Walsh function

  • Author

    Zheng, Chunfang ; Zhang, Bo ; Qiu, Dongyuan

  • Author_Institution
    ASTEC Lab, SCUT, Guangzhou
  • Volume
    2
  • fYear
    2005
  • fDate
    29-29 Sept. 2005
  • Firstpage
    1366
  • Abstract
    The solutions of the switching angles for inverter´s selected harmonic elimination method with Walsh function are the piecewise linear equations with the fundamental amplitude. However it is required to determine and search all feasible angle combinations to gain the solutions in the full range of variation of fundamental voltage. The searching time is very long, especially when a big number of switching angels is used. Based on the analysis of the mathematical model of unipolar PWM output waveforms with Walsh function, this paper proposes a method to solve the switching angles quickly in the full range of variation of fundamental voltage. The analysis of application shows that the proposed method is feasible, high-accuracy and strong real-time. Consequently, the application of Walsh function to inverters´ selected harmonic elimination method is further practical
  • Keywords
    PWM invertors; Walsh functions; harmonic analysis; harmonics suppression; piecewise linear techniques; switching convertors; Walsh function; harmonic elimination technique; inverter; piecewise linear equations; switching angles; unipolar PWM output waveforms; Educational institutions; Fourier series; Fourier transforms; Frequency; Mathematical model; Nonlinear equations; Piecewise linear techniques; Pulse width modulation; Pulse width modulation inverters; Voltage;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Electrical Machines and Systems, 2005. ICEMS 2005. Proceedings of the Eighth International Conference on
  • Conference_Location
    Nanjing
  • Print_ISBN
    7-5062-7407-8
  • Type

    conf

  • DOI
    10.1109/ICEMS.2005.202771
  • Filename
    1575004