2010 IEEE International Conference on Computational Intelligence for Measurement Systems and Applications 2010
DOI: 10.1109/cimsa.2010.5611752
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Incremental PCA-LDA algorithm

Abstract: In this paper a recursive algorithm of calculating the discriminant features of the PCA-LDA procedure is introduced. This algorithm computes the principal components of a sequence of vectors incrementally without estimating the covariance matrix (so covariance-free) and at the same time computing the linear discriminant directions along which the classes are well separated. Two major techniques are used sequentially in a real time fashion in order to obtain the most efficient and linearly discriminative compon… Show more

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Cited by 29 publications
(10 citation statements)
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References 27 publications
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“…After extracting the features of hand radiographs, we decompose them into 2-dimensional features by incremental PCA [24] and kernel PCA [25] with different kernel functions. Then, we visualize the 2-dimensional feature distribution.…”
Section: International Journal Of Biomedical Imagingmentioning
confidence: 99%
“…After extracting the features of hand radiographs, we decompose them into 2-dimensional features by incremental PCA [24] and kernel PCA [25] with different kernel functions. Then, we visualize the 2-dimensional feature distribution.…”
Section: International Journal Of Biomedical Imagingmentioning
confidence: 99%
“…EVD-CCIPCA is an incremental version of popular PCA technique. The main difference between PCA and CCIPCA is that the traditional PCA algorithm computes eigenvectors and eigenvalues for a sample covariance matrix derived from a well known given image data matrix, by solving an eigenvalue system problem [29], whereas EVD based Candid Co-variance Free Incremental PCA methods allow new images and updating the PCA representation each time a new image is introduced [30].…”
Section: Candid Co-variance Free Incremental Pcamentioning
confidence: 99%
“…x x p N x (17) where ψ is a diagonal covariance matrix whose elements are the corresponding variances of the affine transformation parameters, i.e.,…”
Section: A Dynamic Modelmentioning
confidence: 99%