DocumentCode
912090
Title
On optimum quantization
Author
Wood, Roger C.
Volume
15
Issue
2
fYear
1969
fDate
3/1/1969 12:00:00 AM
Firstpage
248
Lastpage
252
Abstract
The problem of minimizing mean-square quantization error is considered and simple closed form approximations based on the work of Max and Roe are derived for the quantization error and entropy of signals quantized by the optimum fixed-
quantizer. These approximations are then used to show that, when
is moderately large, it is better to use equl-interval quantizing than the optimum fixed-
quantizer if the signal is to be subsetiuently buffered and transmitted at a fixed bit rate. Finally, the problem of optimum quantizing in the presence of buffering is examined, and the numerical results presented for Gaussian signals indicate that equllevel quantizing yields nearly optimum results.
quantizer. These approximations are then used to show that, when
is moderately large, it is better to use equl-interval quantizing than the optimum fixed-
quantizer if the signal is to be subsetiuently buffered and transmitted at a fixed bit rate. Finally, the problem of optimum quantizing in the presence of buffering is examined, and the numerical results presented for Gaussian signals indicate that equllevel quantizing yields nearly optimum results.Keywords
Quantization (signal); Signal quantization; Bit rate; Distortion; Entropy; Equations; NASA; Quantization; Signal processing; Stochastic processes;
fLanguage
English
Journal_Title
Information Theory, IEEE Transactions on
Publisher
ieee
ISSN
0018-9448
Type
jour
DOI
10.1109/TIT.1969.1054285
Filename
1054285
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