• DocumentCode
    692111
  • Title

    Long huffman sequences derived from even functional quadratic residues

  • Author

    Tanada, Y. ; Sato, Kiminori

  • Author_Institution
    Fac. of Eng., Daiichi Inst. of Technol., Kirishima, Japan
  • fYear
    2013
  • fDate
    Oct. 27 2013-Nov. 1 2013
  • Firstpage
    56
  • Lastpage
    59
  • Abstract
    Huffman sequences with long length are generated for the application to high attenuation sonar or radar. A general expression of Huffman sequence is given by polynomial expansion of its spectrum. For long length, the fist-order approximate sequence is given by a DFT expression and the estimate absolute value of the sequence is represented by a Gaussian shape. Long Huffman sequences are constructed from even functional quadratic residues. The calculated sequences with length up to 15914 show their estimate absolute values of Gaussian shape with peak value 2, although the maximum absolute value is about 6 when the length is 6030. The maximum absolute values are expected to be decreased by parameter selections.
  • Keywords
    Gaussian processes; approximation theory; discrete Fourier transforms; estimation theory; polynomials; radar; sequences; sonar; DFT expression; Gaussian shape; even functional quadratic residue; first-order approximate sequence; long Huffman sequence; polynomial expansion; radar; sonar; Approximation methods; Correlation; Genetic expression; Polynomials; Shape; Sonar applications; Gaussian shape; even functional quadratic residues; finite-length sequence; long Huffman sequence; maximum absolute value; periodic orthogonal sequence; radar; sonar;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Signal Design and Its Applications in Communications, The Sixth International Workshop on
  • Conference_Location
    Tokyo
  • Print_ISBN
    978-1-4799-6028-6
  • Type

    conf

  • DOI
    10.1109/IWSDA.2013.6849061
  • Filename
    6849061