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Volume 38 Issue 5
Oct.  2014
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Study on phase difference algorithm based on phase-shift correlation analysis

  • Corresponding author: ZHAO Bin, zhaobin63@sohu.com
  • Received Date: 2013-11-29
    Accepted Date: 2014-01-13
  • In order to improve the accuracy of a phase-shift range finder, a phase-difference algorithm based on phase-shift correlation analysis was proposed to estimate the phase-difference between two sinusoidal signals with same frequency. For reducing the influence of noise, the autocorrelation between the original and 2π shifted signal was calculated firstly. Secondly, the phase difference was estimated approximately with a few sampled data and the initial phase of one signal was shifted by Δθ to make the phase difference between two signals to be near π/2(or 3π/2). Then, the phase-difference was calculated with whole set of data by correlation method and the final phase difference was obtained by subtracting Δθ. The influence of frequency error was analyzed. Theoretical analysis and simulation shows that the error of this method is greatly reduced. The proposed method can improve the accuracy of a range finder.
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通讯作者: 陈斌, bchen63@163.com
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    沈阳化工大学材料科学与工程学院 沈阳 110142

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Study on phase difference algorithm based on phase-shift correlation analysis

    Corresponding author: ZHAO Bin, zhaobin63@sohu.com
  • 1. Department of Instrumentation, School of Mechanical Science and Engineering, Huazhong University of Science and Technology, Wuhan 430074, China

Abstract: In order to improve the accuracy of a phase-shift range finder, a phase-difference algorithm based on phase-shift correlation analysis was proposed to estimate the phase-difference between two sinusoidal signals with same frequency. For reducing the influence of noise, the autocorrelation between the original and 2π shifted signal was calculated firstly. Secondly, the phase difference was estimated approximately with a few sampled data and the initial phase of one signal was shifted by Δθ to make the phase difference between two signals to be near π/2(or 3π/2). Then, the phase-difference was calculated with whole set of data by correlation method and the final phase difference was obtained by subtracting Δθ. The influence of frequency error was analyzed. Theoretical analysis and simulation shows that the error of this method is greatly reduced. The proposed method can improve the accuracy of a range finder.

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