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[Keyword] pseudo white noise(4hit)

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  • Low-Peak-Factor Pseudo-White-Noise Sequence Set with Optimal Zero-Correlation Zone

    Takafumi HAYASHI  Takao MAEDA  Shigeru KANEMOTO  Shinya MATSUFUJI  

     
    PAPER-Communication Theory and Signals

      Vol:
    E97-A No:12
      Page(s):
    2343-2351

    The present paper introduces a novel method for the construction of sequences that have a zero-correlation zone. For the proposed sequence set, both the cross-correlation function and the side lobe of the autocorrelation function are zero for phase shifts within the zero-correlation zone. The proposed scheme can generate a set of sequences, each of length 16n2, from an arbitrary Hadamard matrix of order n and a set of 4n trigonometric function sequences of length 2n. The proposed construction can generate an optimal sequence set that satisfies, for a given zero-correlation zone and sequence period, the theoretical bound on the number of members. The peak factor of the proposed sequence set is equal to √2.

  • A Construction of Low-Peak-Factor Pseudo White Noise

    Takafumi HAYASHI  

     
    LETTER-Digital Signal Processing

      Vol:
    E87-A No:12
      Page(s):
    3429-3432

    A new construction of sequences having both a low peak factor (crest factor) and flat power spectrum is proposed. The flat power spectrum provides zero auto-correlation except for the case of zero shift. The proposed construction is based on a systematic scheme that does not require a search, and affords sequences of length 4n(2n+1) for an arbitrary integer n.

  • A Class of Low-Peak-Factor Pseudo White Noise Sequence

    Takafumi HAYASHI  

     
    PAPER-Theory of Signals

      Vol:
    E87-A No:8
      Page(s):
    1850-1854

    The present report introduces a new construction of sequences having both a low peak factor (crest factor) and a flat power spectrum. Since the proposed sequence has a flat power spectrum, its auto-correlation is zero except for the zero shift. The proposed construction uses a systematic scheme and no search method. The length of the proposed sequence is (2n+1)(4n+1) for an arbitrary integer n. The sequence construction presented herein provides a means for generating various sequences at the lengths required for such applications as system measurement (which requires uncorrelated test signals), and audio signal processing for sound production (for enhancing spatial imagery in stereo signals synthesized from mono sources).

  • The Synthesis of Low-Peak Cross-Correlation Sequences Using Trigonometric Function Aliasing

    Takafumi HAYASHI  William L. MARTENS  

     
    PAPER

      Vol:
    E82-A No:8
      Page(s):
    1402-1411

    This paper presents a new technique for the synthesis of sets of low-peak sequences exhibiting low peak cross correlation. The sequences also have flat power spectra and are suitable for many applications requiring such sets of uncorrelated pseudo-white-noise sources. This is a new application of the ta-sequence (trigonometric function aliasing sequence), which itself is a very new technique that uses the well-known "Reed-Solomon code" or "One coincident code" to generate these sets of low-peak-factor pseudo-white-noise exhibiting low peak cross correlation. The ta sequence method presented here provides the means for generating various sequences at the lengths required for such applications as system measurement (needing uncorrelated test signals), pseudo-noise synthesis (for spread spectrum communication), and audio signal processing for sound production (for enhancing spatial imagery in stereo signals synthesized from mono sources) and sound reproduction (for controlling unwanted interference effects in multiple-loudspeaker arrays).