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Method, apparatus and system for linear prediction coding analysis

  • US 8,812,307 B2
  • Filed: 09/09/2011
  • Issued: 08/19/2014
  • Est. Priority Date: 03/11/2009
  • Status: Active Grant
First Claim
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1. A Linear Prediction Coding (LPC) analysis method, wherein an input signal has 80 sample points x[n], n=0,1, . . . ,79, the method comprising:

  • obtaining, by a LPC analysis apparatus, an amplitude value |x[0]| of the first sample point and an amplitude value |x[79]| of the last sample point of an input signal;

    determining, by the LPC analysis apparatus, whether the amplitude value |x[0]| of the first sample point is greater than or equal to a threshold, and whether the amplitude value |x[79]| of the last sample point is greater than or equal to the threshold;

    obtaining, by the LPC analysis apparatus, a windowed signal by applying a window function w(n), n=0,1, . . . ,79 respectively on each of the sample points of the input signal; and

    processing, by the LPC analysis apparatus, the windowed signal to obtain an LPC coefficient for linear prediction;

    wherein when the amplitude value |x[0]| of the first sample point is greater than or equal to the threshold, the first eight points of the window function are set as
    w(n)=0.16+0.84·

    cos(2·

    π

    ·

    (31−

    4·

    n
    )/127), n=0,1, . . . ,7;

    orwhen the amplitude value |x[0]| of the first sample point is smaller than the threshold, the first eight points of the window function are set as
    w(n)=0.26+0.74·

    cos(2·

    π

    ·

    (31−

    4·

    n
    )/127), n=0,1, . . . ,7;

    the 9th to 72nd points of the window function are set as w(n)=1, n=8,9, . . . ,71;

    when the amplitude value |x[79]| of the last sample point is greater than or equal to the threshold, the last eight points of the window function are set as
    w(n)=0.16+0.84·

    cos(2·

    π

    ·

    (4·

    n−

    285)/127), n=72,73, . . . ,79;

    orwhen the amplitude value |x[79]| of the last sample point is smaller than the threshold, the last eight points of the window function are set as
    w(n)=0.26+0.74·

    cos(2·

    π

    (4·

    n−

    285)/127), n =72,73, . . . ,79.

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