Some Properties of Uniform Step Size Quantizers

IEEE Transactions on Information Theory

Volumn 26, Issue 5, 1980, Pages 610-613

  Bucklew, James A ^a   Neal, N C ^b   Gallagher, G ^b  

^a UNIVERSITY OF WISCONSIN MADISON   (United States)

^b PURDUE UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

QUANTIZERS;

INFORMATION THEORY;

EID: 0019058427     PISSN: 00189448     EISSN: 15579654     Source Type: Journal    
DOI: 10.1109/TIT.1980.1056239     Document Type: Article

References (8)

1. B. Widrow, “Statistical analysis of amplitude quantized sampled data systems” Trans. AIEE Apllication and Industry, pt.11, vol. 79 pp. 555-568, Jan. 1960
2. H. Gish and J. N. Pierce, “Asymptotically efficient quantizing,” IEEE Trans. Inform. Theory, vol. IT-14, pp. 676–683, Sept. 1968.
3. J. M. Morris and V. D. Vandelinde, “Robust quantization of discrete-time signals with independent samples,” IEEE Trans. Commun., vol. COM-22, no. 12, pp. 1897–1901, Dec. 1974.
4. A. B. Sripad and D. L. Snyder, “A necessary and sufficient condition for quantization errors to be uniform and white,” IEEE Trans. Acoustics, Speech, and Signal Processing, vol. ASSP-25, pp. 442–448, Oct. 1977.
5. W. R. Bennett, “Spectra of quantized signals,” Bell Syst. Tech. J., vol. 27, pp. 446–472, 1948.
6. P. Zador, “Development and evaluation of procedures for quantizing multivariate distributions,” Ph.D. dissertation, Stanford Univ., Stanford, CA, 1964.
7. W. A. Pearlman and G. H. Senge, “Optimal quantization of the Rayleigh probability distribution,” IEEE Trans. Commun., vol. COM-27, pp. 101–112, Jan. 1979.
8. J. A. Bucklew and N. C. Gallagher, Jr., “A note on optimum quantization,” IEEE Trans. Inform. Theory, vol. IT-25, pp. 365 – 366, May 1979.