DocumentCode
396819
Title
On the unitary equivalence application in the polynomial phase signal processing
Author
Ioana, Cornel ; Quinquis, André
Author_Institution
ENST de Bretagne, Brest, France
Volume
1
fYear
2003
fDate
1-4 July 2003
Firstpage
153
Abstract
The high-order ambiguity function (HAF) was introduced for the estimation of polynomial-phase signals (PPS) embedded in noise. Since the HAF is a nonlinear operator, it suffers from noise-masking effects and from the appearance of undesired cross terms in the presence of multicomponents PPS. The multilag HAF concept was then proposed as a way to improve the performances of the HAF. Nevertheless, performances of the new methods are affected by the error propagation effect which drastically limits the order of the polynomial approximation. This effect is due to the technique used for polynomial order reduction, common for actual approaches: signal multiplication with the complex exponentials formed with the estimated coefficients. In this paper, we introduce an alternative method to reduce the polynomial order, based on the successive unitary signal transformation, according to each polynomial order. We will prove that this method considerably reduces the effect of error propagation.
Keywords
phase estimation; polynomial approximation; signal processing; error propagation effect; multilag high-order ambiguity function; noise-masking effect; nonlinear operator; polynomial approximation; polynomial order reduction; polynomial phase signal processing; polynomial-phase signal estimation; signal multiplication; unitary equivalence application; unitary signal transformation; Digital modulation; Mobile communication; Phase estimation; Phase noise; Polynomials; Radar applications; Radar imaging; Signal analysis; Signal processing; Time frequency analysis;
fLanguage
English
Publisher
ieee
Conference_Titel
Signal Processing and Its Applications, 2003. Proceedings. Seventh International Symposium on
Print_ISBN
0-7803-7946-2
Type
conf
DOI
10.1109/ISSPA.2003.1224663
Filename
1224663
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