• DocumentCode
    2676538
  • Title

    A Hilbert Transform based method for dynamic phase difference measurement

  • Author

    Huiyue Yang ; Yaqing Tu ; Haitao Zhang ; Kanghui Yang

  • Author_Institution
    Dept. of Inf. Eng., Univ. of Logistical Eng., Chongqing, China
  • fYear
    2012
  • fDate
    23-25 May 2012
  • Firstpage
    4141
  • Lastpage
    4144
  • Abstract
    It is required in many applications to measure the phase difference of sinusoid signals with same frequency precisely and timely. And here is a method proposed for dynamic phase difference detection, which includes three procedures. After using singular value decomposition algorithm to filter the signals, the ±π/2 phase-shift function of original sinusoid is obtain by Hilbert transform. And under this foundation the phase difference can be figured out by triangle transform and some simple operations. Simulation results illustrate that the proposed method can accurately estimate the rapidly-changed phase difference, while the sliding Goertzel algorithm (SGA) is applicable only when the phase difference varies slowly. The availability of the proposed method is also demonstrated by a practical application in Coriolis mass flowmeters (CMF).
  • Keywords
    Hilbert transforms; filtering theory; flowmeters; singular value decomposition; Coriolis mass flowmeters; Hilbert transform based method; dynamic phase difference detection method; dynamic phase difference measurement; phase-shift function; singular value decomposition algorithm; sinusoid signal phase difference; sliding Goertzel algorithm; triangle transform; Discrete Fourier transforms; Electric variables measurement; Frequency measurement; Instruments; Phase measurement; Singular value decomposition; Coriolis Mass Flowmeter; Hilbert Transform; Phase Difference Measurement; Singular Value Decomposition;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Control and Decision Conference (CCDC), 2012 24th Chinese
  • Conference_Location
    Taiyuan
  • Print_ISBN
    978-1-4577-2073-4
  • Type

    conf

  • DOI
    10.1109/CCDC.2012.6244663
  • Filename
    6244663