DocumentCode
1838416
Title
The MSE performance of constant modulus receivers
Author
Zeng, Hanks H. ; Tong, Lang
Author_Institution
Dept. of Electr. & Syst. Eng., Connecticut Univ., Storrs, CT, USA
Volume
5
fYear
1997
fDate
21-24 Apr 1997
Firstpage
3577
Abstract
The constant modulus algorithm (CMA) is an effective technique for blind receiver design in practice. Treating CMA as a linear estimation problem, effects of noise and channel conditions are investigated. For the class of channels with arbitrary finite impulse responses, an analytical description of locations of constant modulus receivers and an upper bound of their mean squared errors (MSE) are derived. We show that, with proper initializations, CMA can achieve almost the same performance as the (nonblind) minimum mean square error (MMSE) receiver. Our analysis reveals a strong relationship between the (blind) constant modulus and the (nonblind) MMSE receivers. It also highlights the significance of initialization/reinitialization schemes. The approach developed in this paper also applies to CMA blind beamforming in array signal processing
Keywords
Gaussian noise; array signal processing; equalisers; estimation theory; receivers; telecommunication channels; CMA blind beamforming; MSE performance; arbitrary finite impulse response channels; array signal processing; blind equalisation; blind receiver design; channel conditions; constant modulus algorithm; constant modulus receivers; initialization/reinitialization schemes; linear estimation problem; mean squared errors; noise effects; nonblind MMSE receivers; upper bound; Algorithm design and analysis; Array signal processing; Blind equalizers; Contracts; Digital communication; Mean square error methods; Particle measurements; Signal processing algorithms; Systems engineering and theory; Upper bound;
fLanguage
English
Publisher
ieee
Conference_Titel
Acoustics, Speech, and Signal Processing, 1997. ICASSP-97., 1997 IEEE International Conference on
Conference_Location
Munich
ISSN
1520-6149
Print_ISBN
0-8186-7919-0
Type
conf
DOI
10.1109/ICASSP.1997.604639
Filename
604639
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