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Ranking principal components in face spaces through AdaBoost.M2 linear ensemble

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Tipo de produção

Artigo de evento

Data de publicação

2017-01-10

Texto completo (DOI)

Periódico

Proceedings - 2016 29th SIBGRAPI Conference on Graphics, Patterns and Images, SIBGRAPI 2016

Editor

Citações na Scopus

3

Autores

Filisbino T. A.
Giraldi G. A.
Carlos E. Thomaz

Orientadores

Resumo

© 2016 IEEE.Despite the success of Principal Component Analysis (PCA) for dimensionality reduction, it is known that its most expressive components do not necessarily represent important discriminant features for pattern recognition. In this paper, the problem of ranking PCA components, computed from multi-class databases, is addressed by building multiple linear learners that are combined through the AdaBoost.M2 in order to determine the discriminant contribution of each PCA feature. In our implementation, each learner is a weakened version of a linear support vector machine (SVM). The strong learner built by the ensemble technique is processed following a strategy to get the global discriminant vector to sort PCA components according to their relevance for classification tasks. Also, we show how the proposed methodology to compute the global discriminant vector can be applied to other multi-class approaches, like the linear discriminant analysis (LDA). In the computational experiments we compare the obtained approaches with counterpart ones using facial expression experiments. Our experimental results have shown that the principal components selected by the proposed technique allows higher recognition rates using less linear features.

Citação

FILISBINO, T. A.; GIRALDI, G. A.; THOMAZ. C. E. Ranking principal components in face spaces through AdaBoost.M2 linear ensemble. Proceedings - 2016 29th SIBGRAPI Conference on Graphics, Patterns and Images, SIBGRAPI 2016, 355.362, Oct. 2016.

Palavras-chave

Keywords

AdaBoost; Ensemble Methods; Face Image Analysis; PCA; Ranking PCA Components; Separating Hyperplanes

Assuntos Scopus

Computational experiment; Dimensionality reduction; Ensemble methods; Face image analysis; Linear discriminant analysis; Linear Support Vector Machines; Ranking PCA Components; Separating hyperplane

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