2006 IEEE International Conference on Acoustics Speed and Signal Processing Proceedings
DOI: 10.1109/icassp.2006.1661378
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Self Organizing Maps for Reducing the Number of Clusters by One on Simplex Subspaces

Abstract: This paper deals with N -dimensional patterns that are represented as points on the (N − 1)-dimensional simplex. The elements of such patterns could be the posterior class probabilities for N classes, given a feature vector derived by the Bayes classifier for example. Such patterns form N clusters on the (N − 1)-dimensional simplex. We are interested in reducing the number of clusters to N − 1 in order to redistribute the features assigned to a particular class in the N − 1 simplex over the remaining N − 1 cla… Show more

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“…Finally, Kotropoulos and Moschou [138] addressed the problem of reducing the number of classes in speech classification by applying clustering techniques over simplex subspaces, for which feature vectors describing probability assignments from samples to classes are available. The application considered the probabilistic re-assignment of neutral speech features into more informative classes describing emotional states.…”
Section: Applications For Optimization Within Simplex Spacesmentioning
confidence: 99%
“…Finally, Kotropoulos and Moschou [138] addressed the problem of reducing the number of classes in speech classification by applying clustering techniques over simplex subspaces, for which feature vectors describing probability assignments from samples to classes are available. The application considered the probabilistic re-assignment of neutral speech features into more informative classes describing emotional states.…”
Section: Applications For Optimization Within Simplex Spacesmentioning
confidence: 99%