DocumentCode :
384143
Title :
Optimal grid quantization
Author :
Song, Mingzhou ; Haralick, Robert M.
Author_Institution :
Dept. of Comput. Sci., Queens Coll. of CUNY, Flushing, NY, USA
Volume :
3
fYear :
2002
fDate :
2002
Firstpage :
444
Abstract :
Optimal quantization, a non-parametric technique for pattern recognition, determines a compact and efficient density representation of data by optimizing a global quantizer performance measure, which is a weighted combination of average log likelihood, entropy and correct classification probability. In multidimensions, we obtain the quantization grid using genetic algorithms. Smoothing is an important aspect as it affects the generalization ability of the quantizer. We propose a fast k neighborhood smoothing algorithm. Optimal quantization is much more efficient than other non-parametric methods. For not very well separated Gaussian mixture models, it produces much better results than the EM algorithm, which fails to converge to the true parameters of the underlying density.
Keywords :
Gaussian processes; learning (artificial intelligence); maximum entropy methods; optimisation; pattern classification; probability; quantisation (signal); smoothing methods; EM algorithm; Gaussian mixture models; average log likelihood; entropy; genetic algorithms; grid quantization; neighborhood smoothing algorithm; optimisation; pattern recognition; probability; training sample; Ash; Classification tree analysis; Computer science; Educational institutions; Entropy; Genetic algorithms; Histograms; Partitioning algorithms; Quantization; Smoothing methods;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Pattern Recognition, 2002. Proceedings. 16th International Conference on
ISSN :
1051-4651
Print_ISBN :
0-7695-1695-X
Type :
conf
DOI :
10.1109/ICPR.2002.1047972
Filename :
1047972
Link To Document :
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