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
Link To Document