Performance Advantage of Complex LMS for Controlling Narrow-Band Adaptive Arrays

IEEE Transactions on Acoustics, Speech, and Signal Processing

Volumn 29, Issue 3, 1981, Pages 722-736

  Horowitz, Larry L ^a   Senne, Kenneth D ^a  

^a MIT LINCOLN LABORATORY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 84945715552     PISSN: 00963518     EISSN: None     Source Type: Journal    
DOI: 10.1109/TASSP.1981.1163602     Document Type: Article

References (12)

1. B. Widrow et al., “Adaptive antenna systems,” Proc. IEEE, vol. 55, pp. 2143–2159, Dec. 1967.
2. B. Widrow and J. M. McCool, “A comparison of adaptive algorithms based on the methods of steepest descent and random search,” IEEE Trans. Antennas Propagat., vol. AP-24, pp. 615–637, Sept. 1976.
3. B. Widrow, J. M. McCool, and M. Ball, “The complex LMS algorithm,” Proc. IEEE, vol. 63, pp. 719–720, Apr. 1975.
4. R. T. Compton, Jr. “An adaptive array in a spread-spectrum communication system,” Proc. IEEE, vol. 66, pp. 289–298, Mar. 1978.
5. L. L. Horowitz, H. Blatt, W. G. Brodsky, and K. D. Senne, “Controlling adaptive antenna arrays with the sample matrix inversion algorithm,” IEEE Trans. Aerosp. Electron. Syst., vol. AES-15, pp. 840–848 Nov. 1979.
6. B. Widrow and M. E. Hoff, Jr., “Adaptive switching circuitry,” in 1960 IRE WESCON Convention Rec., Part 4, pp. 96–104, 1960.
7. B. Widrow, J. M. McCool, M. C. Larimore, and C. R. Johnson, “Stationary and nonstationary learning characteristics of the LMS adaptive filter,” Proc. IEEE, vol. 64, pp. 1151–1162, Aug. 1976.
8. T. P. Daniell “Adaptive estimation with mutually correlated training samples,” IEEE Trans. Syst. Sci. Cybernetics, vol. SSC-6, pp. 12–19, Jan. 1970.
9. K. D. Senne, “Adaptive linear discrete-time estimation,” Stanford Univ. Center for Systems Research, Tech. Rep. 6778–5, SU-SEL-68- 090, June 1968.
10. M. Morf and D. T. Lee, “Recursive least squares ladder forms for fast parameter tracking,” in Proc. 1978 IEEE Conf. Decision and Control, pp. 1362–1367, 1979.
11. E. I. Jury, Theory and Application of the Z-Transform Method. New York: Wiley, 1964.
12. I. S. Reed, “On a moment theorem for complex Gaussian processes,” I.R.E. Trans. Inform. Theory, vol. IT-8, pp. 194–195, Apr. 1962.