Blind channel identification based on second order cyclostationary statistics

ICASSP, IEEE International Conference on Acoustics, Speech and Signal Processing - Proceedings

Volumn 4, Issue , 1993, Pages 81-84

  Li, Y ^a   Ding, Z ^a  

^a AUBURN UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

BLIND EQUALIZATION;

BLIND CHANNEL IDENTIFICATION; FIR CHANNEL; IDENTIFICATION METHOD; INPUT SEQUENCE; RANK CONDITION; RANK IDENTIFIABILITY; SECOND ORDER STATISTICS; SECOND-ORDER CYCLOSTATIONARY;

FIR FILTERS;

EID: 33749888497     PISSN: 15206149     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1109/ICASSP.1993.319599     Document Type: Conference Paper

References (10)

1. A. Benvenitte, M. Goursat, aad G. Ruget. Robust identification of a nonminimum phase system: blind adjustment of a linear equalizer in data communications. IEEE Trane, on Automatic Control, AC-25:385-399, June 1980.
2. W.A.Gardner. "Exploitation of redundancy in cyclostationary signals," IEEE Signal Procersing Magazine,pp. 814-836,April 1991.
3. W.A.Gardner. Introduction to Random Processes with Applications to Signals and Systems. McGraw Hill, 2nd edition, 1990.
4. W.A.Gardner. "A new method of channel identification," IEEE Trans, on Comm. COM-39:813-817, August 1991.
5. L.Tong, G.Xu and T.Kailath. "A new approach to blind identification and equalization of znultipath Channels," Proc. 25st Asilomar Conf. Signals, Systeme and Computers, November 1991.
6. L.Tong, G.Xu and T.Kailath. "Blind identification and equalixation of multipath channels," pp. 1513-1517, Proc, of Interanational Conference on Communications, Chicago, June 1992.
7. C.L. Nikias and M.R. Raghuveer, "Bispcctrumestimation: A digital signal processing framework", Proc. of the IEEE, vo1.75:869-891, July 1987
8. O. Shalvi and E. Weirutein, "New criteria forblind deconvolution of non-minimum phase systems (channels)", IEEE Transactions on Information Theory. IT-36:312-321. March 1990.
9. J.K. Tugnait, "Identificationof linear stochastic syatems via second and fourth-order cumulant matching", IEEE Trans . Information Theory, IT-33:395-407. May 1987.
10. R.A. Kennedy and Z. Ding, "Blind Adaptive Equalizersfor QAM Communication Systems Based on Convex Cost Functions", SPIE Optical Enginee+ing. June 1992.