Signals That Can Be Calculated from Their Ambiguity Function

IEEE Transactions on Information Theory

Volumn 16, Issue 2, 1970, Pages 195-202

  de Buda, Rudolf ^a  

^a GENERAL ELECTRIC COMPANY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

AMBIGUITY FUNCTIONS; H A; INFORMATION THEORY;

EID: 0014749153     PISSN: 00189448     EISSN: 15579654     Source Type: Journal    
DOI: 10.1109/TIT.1970.1054428     Document Type: Article

References (18)

1. P. M. Woodward, Probability and Information Theory, with Applications to Radar. New York: Pergamon, 1953, p. 121.
2. C. A. Stutt, “A note on invariant relations for ambiguity and distance functions,” IRE Trans. Information Theory, vol. IT-5, pp. 164–167, December 1959.
3. W. M. Siebert, “Studies of Woodward's uncertainty function,” Res. Lab. of Electronics, Massachusetts Institute of Technology, Cambridge, Mass., Quart. Prog. Rept. 49, pp. 90–94, April 1958.
4. E. T. Whittaker and G. N. Watson, A Course of Modern Analysis. Cambridge: Cambridge University Press, 1943, p. 92.
5. Ibid., p. 119.
6. K. Hoffmann, Banach Spaces of Analytic Functions. Englewood Cliffs, N. J.: Prentice-Hall, 1962, pp. 3, 68.
7. J. G. Truxall, Automatic Feedback Control System Synthesis. New York: McGraw-Hill, 1955, pp. 420–424.
8. R. de Buda and T. Toong, “Real time spectral analysis,” Canadian General Electric, Toronto, Canada Rept. RQ66EE31, December 1966.
9. E. T. Whittaker and G. N. Watson, op. cit., p. 65.
10. H. F. Bueckner, “Signals having the same ambiguity functions,” General Electric, Research and Development Center, Schenectady, N. Y., Rept. 67-C-456, theorem 5, December 1967.
11. Ibid., paragraph 5.
12. C. H. Wilcox, “The synthesis problem for radar ambiguity functions,” Mathematics Research Center, University of Wisconsin, Madison, MRC Tech. Rept. 157, April 1960.
13. J. R. Klauder, “The design of radar signals having both high range resolution and high velocity resolution,” Bell Sys. Tech. J., vol. 39, pp. 809–820, July 1960.
14. T. Toong, “Real time spectral analysis,” IEEE Internatl. Electronics Conf. Pre-Conference Digest (Toronto, Canada), September 1967, pp. 20–21.
15. C. A. Stutt, “Some results on real-part/imaginary-part and magnitude-phase relations in ambiguity functions,” IEEE Trans. Information Theory, vol. IT-10, pp. 321–327, October 1964.
16. M. J. Levin, “Instantaneous spectra and ambiguity functions,” IEEE Trans. Information Theory (Correspondence), vol. IT-10, pp. 95–97, January 1964.
17. S. M. Sussman, “Least-square synthesis of radar ambiguity functions,” IRE Trans. Information Theory, vol. IT-8, pp. 246–254, April 1962.
18. R. de Buda, “Signals which can be expressed by the modulus of their ambiguity function” and, “An algorithm for finding signals from the modulus of their ambiguity function,” Canadian General Electric, Toronto, Canada, Repts. RQ67EE26, December 1967, and RQ68EE10, April 1968.