Title :
Approximate expression for long length huffman sequence
Author :
Tanada, Yoshihiro ; Sato, Kiminori
Author_Institution :
Daiichi Inst. of Technol., Kirishima, Japan
Abstract :
Huffman sequence has impulsive autocorrelation function and is applicable to radar and communications. This paper describes approximate expression for the sequence and considers sequence values. The sequence spectrum is expanded to polynomial groups related to approximate sequences. The first-order approximate sequence with real value is similar to a real-valued orthogonal periodic sequence with phase parameters {0,pi}. The maximum absolute value of the Huffman sequence is estimated on the basis of the maximum absolute value of the first-order approximate sequence.
Keywords :
correlation methods; polynomial approximation; sequences; first-order approximate sequence; impulsive autocorrelation function; long length Huffman sequence; radar; real-valued orthogonal periodic sequence; sequence spectrum; Autocorrelation; Delta modulation; Frequency; Polynomials; Radar applications; Huffman; quadratic residues; real-valued orthogonal periodic sequence; self-orthogonal finite-length sequence;
Conference_Titel :
Signal Design and its Applications in Communications, 2009. IWSDA '09. Fourth International Workshop on
Conference_Location :
Fukuoka
Print_ISBN :
978-1-4244-4379-6
Electronic_ISBN :
978-1-4244-4380-2
DOI :
10.1109/IWSDA.2009.5346403