Optimum Quantization for Minimum Distortion
International Telemetering Conference Proceedings / November 14-16, 1978 / Hyatt House Hotel, Los Angeles, California === This paper treats the problem of optimal selection of data quantization levels for minimum error. No assumptions are made regarding the underlying statistics of the process to be...
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International Foundation for Telemetering
1978
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ndltd-arizona.edu-oai-arizona.openrepository.com-10150-6098052016-05-20T03:01:45Z Optimum Quantization for Minimum Distortion Caprio, James R. Westin, Nancy Esposito, John Comptek Research, Inc. State University of N.Y. at Buffalo International Telemetering Conference Proceedings / November 14-16, 1978 / Hyatt House Hotel, Los Angeles, California This paper treats the problem of optimal selection of data quantization levels for minimum error. No assumptions are made regarding the underlying statistics of the process to be quantized. A finite precursor sample of the data is analyzed to infer the underlying distribution. Selection of optimum quantization levels can then be related to the generation of an optimum histogram for the data record. The optimum histogram is obtained by a dynamic programming approach for both least mean square error and minimum Chebychev error criteria. Transmitted data can then be quantized according to levels specified by the histogram. The process can be repeated periodically either with a new data sample, if the underlying process is nonstationary, or performed on the accumulated record in the stationary case. 1978-11 text Proceedings 0884-5123 0074-9079 http://hdl.handle.net/10150/609805 http://arizona.openrepository.com/arizona/handle/10150/609805 International Telemetering Conference Proceedings en_US http://www.telemetry.org/ Copyright © International Foundation for Telemetering International Foundation for Telemetering |
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International Telemetering Conference Proceedings / November 14-16, 1978 / Hyatt House Hotel, Los Angeles, California === This paper treats the problem of optimal selection of data quantization levels for minimum error. No assumptions are made regarding the underlying statistics of the process to be quantized. A finite precursor sample of the data is analyzed to infer the underlying distribution. Selection of optimum quantization levels can then be related to the generation of an optimum histogram for the data record. The optimum histogram is obtained by a dynamic programming approach for both least mean square error and minimum Chebychev error criteria. Transmitted data can then be quantized according to levels specified by the histogram. The process can be repeated periodically either with a new data sample, if the underlying process is nonstationary, or performed on the accumulated record in the stationary case. |
author2 |
Comptek Research, Inc. |
author_facet |
Comptek Research, Inc. Caprio, James R. Westin, Nancy Esposito, John |
author |
Caprio, James R. Westin, Nancy Esposito, John |
spellingShingle |
Caprio, James R. Westin, Nancy Esposito, John Optimum Quantization for Minimum Distortion |
author_sort |
Caprio, James R. |
title |
Optimum Quantization for Minimum Distortion |
title_short |
Optimum Quantization for Minimum Distortion |
title_full |
Optimum Quantization for Minimum Distortion |
title_fullStr |
Optimum Quantization for Minimum Distortion |
title_full_unstemmed |
Optimum Quantization for Minimum Distortion |
title_sort |
optimum quantization for minimum distortion |
publisher |
International Foundation for Telemetering |
publishDate |
1978 |
url |
http://hdl.handle.net/10150/609805 http://arizona.openrepository.com/arizona/handle/10150/609805 |
work_keys_str_mv |
AT capriojamesr optimumquantizationforminimumdistortion AT westinnancy optimumquantizationforminimumdistortion AT espositojohn optimumquantizationforminimumdistortion |
_version_ |
1718271983975661568 |