DocumentCode :
3406103
Title :
Construction of Huffman sequences with long length and low crosscorrelations
Author :
Tanada, Yoshihiro ; Sato, Kiminori
Author_Institution :
Daiichi Inst. of Technol., Kirishima, Japan
fYear :
2011
fDate :
10-14 Oct. 2011
Firstpage :
68
Lastpage :
71
Abstract :
This paper proposes to construct a set of Huffman sequences with long length and low crosscorrelations for the application to multiple radar and communications. The sequence set is constructed from even-length base sequences whose lengths minus 1 are prime to each other. A base sequence given by a convolution between a sequence with length 2 and the other longer sequence is prolonged by interposing zero values, and the zero-valued sequence from the sequence with length 2 is replaced by another base sequence. The base sequences are those with small maximum absolute values such as the sequences derived from quadratic residues. The combination of the base sequences makes a set of even-length sequences whose crosscorrelations are estimated at small maximum absolute values.
Keywords :
Huffman codes; convolutional codes; correlation theory; radar; Huffman sequence; even-length base sequence; maximum absolute value; multiple communication application; multiple radar application; quadratic residue; sequence set; zero-valued sequence; Convolution; Correlation; Multiaccess communication; Polynomials; Radar applications; Shape; Huffman sequence; fast correlation processing; low crosscorrelation peak; quadratic residues; real-valued even-length; sequence;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Signal Design and its Applications in Communications (IWSDA), 2011 Fifth International Workshop on
Conference_Location :
Guilin
Print_ISBN :
978-1-61284-047-5
Type :
conf
DOI :
10.1109/IWSDA.2011.6159443
Filename :
6159443
Link To Document :
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